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Expand the following

(2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹)⁵

Multiply (2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹) * (2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹)

1: Multiply 2a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

1.1: Multiply 2a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(2 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4})

4a⁴b⁶c⁸

1.2: Multiply 2a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(2 * -6)(a²b³c⁴x³y⁴z⁵)

-12a²b³c⁴x³y⁴z⁵

1.3: Multiply 2a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(2 * 7)(a²b³c⁴l⁷m⁸n⁹)

14a²b³c⁴l⁷m⁸n⁹

2: Multiply -6x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

2.1: Multiply -6x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-6 * 2)(x³y⁴z⁵a²b³c⁴)

-12x³y⁴z⁵a²b³c⁴

2.2: Multiply -6x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-6 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5})

36x⁶y⁸z¹⁰

2.3: Multiply -6x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-6 * 7)(x³y⁴z⁵l⁷m⁸n⁹)

-42x³y⁴z⁵l⁷m⁸n⁹

3: Multiply 7l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

3.1: Multiply 7l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(7 * 2)(l⁷m⁸n⁹a²b³c⁴)

14l⁷m⁸n⁹a²b³c⁴

3.2: Multiply 7l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(7 * -6)(l⁷m⁸n⁹x³y⁴z⁵)

-42l⁷m⁸n⁹x³y⁴z⁵

3.3: Multiply 7l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(7 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9})

49l¹⁴m¹⁶n¹⁸

Step 1 answer = 4a⁴b⁶c⁸ - 12a²b³c⁴x³y⁴z⁵ + 14a²b³c⁴l⁷m⁸n⁹ - 12x³y⁴z⁵a²b³c⁴ + 36x⁶y⁸z¹⁰ - 42x³y⁴z⁵l⁷m⁸n⁹ + 14l⁷m⁸n⁹a²b³c⁴ - 42l⁷m⁸n⁹x³y⁴z⁵ + 49l¹⁴m¹⁶n¹⁸

Multiply (4a⁴b⁶c⁸ - 12a²b³c⁴x³y⁴z⁵ + 14a²b³c⁴l⁷m⁸n⁹ - 12x³y⁴z⁵a²b³c⁴ + 36x⁶y⁸z¹⁰ - 42x³y⁴z⁵l⁷m⁸n⁹ + 14l⁷m⁸n⁹a²b³c⁴ - 42l⁷m⁸n⁹x³y⁴z⁵ + 49l¹⁴m¹⁶n¹⁸) * (2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹)

1: Multiply 4a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

1.1: Multiply 4a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(4 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4})

8a⁶b⁹c¹²

1.2: Multiply 4a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(4 * -6)(a⁴b⁶c⁸x³y⁴z⁵)

-24a⁴b⁶c⁸x³y⁴z⁵

1.3: Multiply 4a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(4 * 7)(a⁴b⁶c⁸l⁷m⁸n⁹)

28a⁴b⁶c⁸l⁷m⁸n⁹

2: Multiply -12a²b³c⁴x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

2.1: Multiply -12a²b³c⁴x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-12 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵)

-24a⁴b⁶c⁸x³y⁴z⁵

2.2: Multiply -12a²b³c⁴x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-12 * -6)(a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5})

72a²b³c⁴x⁶y⁸z¹⁰

2.3: Multiply -12a²b³c⁴x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-12 * 7)(a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹)

-84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹

3: Multiply 14a²b³c⁴l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

3.1: Multiply 14a²b³c⁴l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(14 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹)

28a⁴b⁶c⁸l⁷m⁸n⁹

3.2: Multiply 14a²b³c⁴l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(14 * -6)(a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵)

-84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵

3.3: Multiply 14a²b³c⁴l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(14 * 7)(a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9})

98a²b³c⁴l¹⁴m¹⁶n¹⁸

4: Multiply -12x³y⁴z⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

4.1: Multiply -12x³y⁴z⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-12 * 2)(x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-24x³y⁴z⁵a⁴b⁶c⁸

4.2: Multiply -12x³y⁴z⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-12 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴)

72x⁶y⁸z¹⁰a²b³c⁴

4.3: Multiply -12x³y⁴z⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-12 * 7)(x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹)

-84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹

5: Multiply 36x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

5.1: Multiply 36x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(36 * 2)(x⁶y⁸z¹⁰a²b³c⁴)

72x⁶y⁸z¹⁰a²b³c⁴

5.2: Multiply 36x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(36 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5})

-216x⁹y¹²z¹⁵

5.3: Multiply 36x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(36 * 7)(x⁶y⁸z¹⁰l⁷m⁸n⁹)

252x⁶y⁸z¹⁰l⁷m⁸n⁹

6: Multiply -42x³y⁴z⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

6.1: Multiply -42x³y⁴z⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-42 * 2)(x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴)

-84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴

6.2: Multiply -42x³y⁴z⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-42 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹)

252x⁶y⁸z¹⁰l⁷m⁸n⁹

6.3: Multiply -42x³y⁴z⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-42 * 7)(x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-294x³y⁴z⁵l¹⁴m¹⁶n¹⁸

7: Multiply 14l⁷m⁸n⁹a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

7.1: Multiply 14l⁷m⁸n⁹a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(14 * 2)(l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4})

28l⁷m⁸n⁹a⁴b⁶c⁸

7.2: Multiply 14l⁷m⁸n⁹a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(14 * -6)(l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵)

-84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵

7.3: Multiply 14l⁷m⁸n⁹a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(14 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴)

98l¹⁴m¹⁶n¹⁸a²b³c⁴

8: Multiply -42l⁷m⁸n⁹x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

8.1: Multiply -42l⁷m⁸n⁹x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-42 * 2)(l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴)

-84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴

8.2: Multiply -42l⁷m⁸n⁹x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-42 * -6)(l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5})

252l⁷m⁸n⁹x⁶y⁸z¹⁰

8.3: Multiply -42l⁷m⁸n⁹x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-42 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵)

-294l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9: Multiply 49l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

9.1: Multiply 49l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(49 * 2)(l¹⁴m¹⁶n¹⁸a²b³c⁴)

98l¹⁴m¹⁶n¹⁸a²b³c⁴

9.2: Multiply 49l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(49 * -6)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-294l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9.3: Multiply 49l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(49 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9})

343l²¹m²⁴n²⁷

Step 2 answer = 8a⁶b⁹c¹² - 24a⁴b⁶c⁸x³y⁴z⁵ + 28a⁴b⁶c⁸l⁷m⁸n⁹ - 24a⁴b⁶c⁸x³y⁴z⁵ + 72a²b³c⁴x⁶y⁸z¹⁰ - 84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ + 28a⁴b⁶c⁸l⁷m⁸n⁹ - 84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ + 98a²b³c⁴l¹⁴m¹⁶n¹⁸ - 24x³y⁴z⁵a⁴b⁶c⁸ + 72x⁶y⁸z¹⁰a²b³c⁴ - 84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ + 72x⁶y⁸z¹⁰a²b³c⁴ - 216x⁹y¹²z¹⁵ + 252x⁶y⁸z¹⁰l⁷m⁸n⁹ - 84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ + 252x⁶y⁸z¹⁰l⁷m⁸n⁹ - 294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 28l⁷m⁸n⁹a⁴b⁶c⁸ - 84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ + 98l¹⁴m¹⁶n¹⁸a²b³c⁴ - 84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ + 252l⁷m⁸n⁹x⁶y⁸z¹⁰ - 294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 98l¹⁴m¹⁶n¹⁸a²b³c⁴ - 294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 343l²¹m²⁴n²⁷

Multiply (8a⁶b⁹c¹² - 24a⁴b⁶c⁸x³y⁴z⁵ + 28a⁴b⁶c⁸l⁷m⁸n⁹ - 24a⁴b⁶c⁸x³y⁴z⁵ + 72a²b³c⁴x⁶y⁸z¹⁰ - 84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ + 28a⁴b⁶c⁸l⁷m⁸n⁹ - 84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ + 98a²b³c⁴l¹⁴m¹⁶n¹⁸ - 24x³y⁴z⁵a⁴b⁶c⁸ + 72x⁶y⁸z¹⁰a²b³c⁴ - 84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ + 72x⁶y⁸z¹⁰a²b³c⁴ - 216x⁹y¹²z¹⁵ + 252x⁶y⁸z¹⁰l⁷m⁸n⁹ - 84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ + 252x⁶y⁸z¹⁰l⁷m⁸n⁹ - 294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 28l⁷m⁸n⁹a⁴b⁶c⁸ - 84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ + 98l¹⁴m¹⁶n¹⁸a²b³c⁴ - 84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ + 252l⁷m⁸n⁹x⁶y⁸z¹⁰ - 294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 98l¹⁴m¹⁶n¹⁸a²b³c⁴ - 294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 343l²¹m²⁴n²⁷) * (2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹)

1: Multiply 8a⁶b⁹c¹² by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

1.1: Multiply 8a⁶b⁹c¹² * 2a²b³c⁴

Group constants and powers

(8 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4})

16a⁸b¹²c¹⁶

1.2: Multiply 8a⁶b⁹c¹² * -6x³y⁴z⁵

Group constants and powers

(8 * -6)(a⁶b⁹c¹²x³y⁴z⁵)

-48a⁶b⁹c¹²x³y⁴z⁵

1.3: Multiply 8a⁶b⁹c¹² * 7l⁷m⁸n⁹

Group constants and powers

(8 * 7)(a⁶b⁹c¹²l⁷m⁸n⁹)

56a⁶b⁹c¹²l⁷m⁸n⁹

2: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

2.1: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-24 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵)

-48a⁶b⁹c¹²x³y⁴z⁵

2.2: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-24 * -6)(a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

144a⁴b⁶c⁸x⁶y⁸z¹⁰

2.3: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-24 * 7)(a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹)

-168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹

3: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

3.1: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(28 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹)

56a⁶b⁹c¹²l⁷m⁸n⁹

3.2: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(28 * -6)(a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵)

-168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵

3.3: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(28 * 7)(a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9})

196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

4: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

4.1: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-24 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵)

-48a⁶b⁹c¹²x³y⁴z⁵

4.2: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-24 * -6)(a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

144a⁴b⁶c⁸x⁶y⁸z¹⁰

4.3: Multiply -24a⁴b⁶c⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-24 * 7)(a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹)

-168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹

5: Multiply 72a²b³c⁴x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

5.1: Multiply 72a²b³c⁴x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(72 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x⁶y⁸z¹⁰)

144a⁴b⁶c⁸x⁶y⁸z¹⁰

5.2: Multiply 72a²b³c⁴x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(72 * -6)(a²b³c⁴x^{6 + 3}y^{8 + 4}z^{10 + 5})

-432a²b³c⁴x⁹y¹²z¹⁵

5.3: Multiply 72a²b³c⁴x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(72 * 7)(a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹)

504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹

6: Multiply -84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

6.1: Multiply -84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵l⁷m⁸n⁹)

-168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹

6.2: Multiply -84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹)

504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹

6.3: Multiply -84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(a²b³c⁴x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸

7: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

7.1: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(28 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹)

56a⁶b⁹c¹²l⁷m⁸n⁹

7.2: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(28 * -6)(a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵)

-168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵

7.3: Multiply 28a⁴b⁶c⁸l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(28 * 7)(a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9})

196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

8: Multiply -84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

8.1: Multiply -84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹x³y⁴z⁵)

-168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵

8.2: Multiply -84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(a²b³c⁴l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5})

504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰

8.3: Multiply -84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵)

-588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9: Multiply 98a²b³c⁴l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

9.1: Multiply 98a²b³c⁴l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(98 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l¹⁴m¹⁶n¹⁸)

196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

9.2: Multiply 98a²b³c⁴l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(98 * -6)(a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9.3: Multiply 98a²b³c⁴l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(98 * 7)(a²b³c⁴l^{14 + 7}m^{16 + 8}n^{18 + 9})

686a²b³c⁴l²¹m²⁴n²⁷

10: Multiply -24x³y⁴z⁵a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

10.1: Multiply -24x³y⁴z⁵a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(-24 * 2)(x³y⁴z⁵a^{4 + 2}b^{6 + 3}c^{8 + 4})

-48x³y⁴z⁵a⁶b⁹c¹²

10.2: Multiply -24x³y⁴z⁵a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(-24 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a⁴b⁶c⁸)

144x⁶y⁸z¹⁰a⁴b⁶c⁸

10.3: Multiply -24x³y⁴z⁵a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-24 * 7)(x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹)

-168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹

11: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

11.1: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(72 * 2)(x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4})

144x⁶y⁸z¹⁰a⁴b⁶c⁸

11.2: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(72 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴)

-432x⁹y¹²z¹⁵a²b³c⁴

11.3: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(72 * 7)(x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹)

504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹

12: Multiply -84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

12.1: Multiply -84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹)

-168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹

12.2: Multiply -84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴l⁷m⁸n⁹)

504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹

12.3: Multiply -84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(x³y⁴z⁵a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9})

-588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸

13: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

13.1: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(72 * 2)(x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4})

144x⁶y⁸z¹⁰a⁴b⁶c⁸

13.2: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(72 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴)

-432x⁹y¹²z¹⁵a²b³c⁴

13.3: Multiply 72x⁶y⁸z¹⁰a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(72 * 7)(x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹)

504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹

14: Multiply -216x⁹y¹²z¹⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

14.1: Multiply -216x⁹y¹²z¹⁵ * 2a²b³c⁴

Group constants and powers

(-216 * 2)(x⁹y¹²z¹⁵a²b³c⁴)

-432x⁹y¹²z¹⁵a²b³c⁴

14.2: Multiply -216x⁹y¹²z¹⁵ * -6x³y⁴z⁵

Group constants and powers

(-216 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5})

1296x¹²y¹⁶z²⁰

14.3: Multiply -216x⁹y¹²z¹⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-216 * 7)(x⁹y¹²z¹⁵l⁷m⁸n⁹)

-1512x⁹y¹²z¹⁵l⁷m⁸n⁹

15: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

15.1: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(252 * 2)(x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴)

504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴

15.2: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(252 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹)

-1512x⁹y¹²z¹⁵l⁷m⁸n⁹

15.3: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(252 * 7)(x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9})

1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

16: Multiply -84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

16.1: Multiply -84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(x³y⁴z⁵l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4})

-168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸

16.2: Multiply -84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹a²b³c⁴)

504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴

16.3: Multiply -84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴)

-588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴

17: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

17.1: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(252 * 2)(x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴)

504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴

17.2: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(252 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹)

-1512x⁹y¹²z¹⁵l⁷m⁸n⁹

17.3: Multiply 252x⁶y⁸z¹⁰l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(252 * 7)(x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9})

1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

18: Multiply -294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

18.1: Multiply -294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(-294 * 2)(x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴)

-588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴

18.2: Multiply -294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(-294 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l¹⁴m¹⁶n¹⁸)

1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

18.3: Multiply -294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-294 * 7)(x³y⁴z⁵l^{14 + 7}m^{16 + 8}n^{18 + 9})

-2058x³y⁴z⁵l²¹m²⁴n²⁷

19: Multiply 28l⁷m⁸n⁹a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

19.1: Multiply 28l⁷m⁸n⁹a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(28 * 2)(l⁷m⁸n⁹a^{4 + 2}b^{6 + 3}c^{8 + 4})

56l⁷m⁸n⁹a⁶b⁹c¹²

19.2: Multiply 28l⁷m⁸n⁹a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(28 * -6)(l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵)

-168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵

19.3: Multiply 28l⁷m⁸n⁹a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(28 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a⁴b⁶c⁸)

196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

20: Multiply -84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

20.1: Multiply -84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵)

-168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵

20.2: Multiply -84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(l⁷m⁸n⁹a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5})

504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰

20.3: Multiply -84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴x³y⁴z⁵)

-588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵

21: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

21.1: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(98 * 2)(l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4})

196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

21.2: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(98 * -6)(l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵)

-588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵

21.3: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(98 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴)

686l²¹m²⁴n²⁷a²b³c⁴

22: Multiply -84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

22.1: Multiply -84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-84 * 2)(l⁷m⁸n⁹x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸

22.2: Multiply -84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-84 * -6)(l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴)

504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴

22.3: Multiply -84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-84 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵a²b³c⁴)

-588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴

23: Multiply 252l⁷m⁸n⁹x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

23.1: Multiply 252l⁷m⁸n⁹x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(252 * 2)(l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴)

504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴

23.2: Multiply 252l⁷m⁸n⁹x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(252 * -6)(l⁷m⁸n⁹x^{6 + 3}y^{8 + 4}z^{10 + 5})

-1512l⁷m⁸n⁹x⁹y¹²z¹⁵

23.3: Multiply 252l⁷m⁸n⁹x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(252 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x⁶y⁸z¹⁰)

1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

24: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

24.1: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-294 * 2)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴)

-588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴

24.2: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-294 * -6)(l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

24.3: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-294 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵)

-2058l²¹m²⁴n²⁷x³y⁴z⁵

25: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

25.1: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(98 * 2)(l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4})

196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

25.2: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(98 * -6)(l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵)

-588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵

25.3: Multiply 98l¹⁴m¹⁶n¹⁸a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(98 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴)

686l²¹m²⁴n²⁷a²b³c⁴

26: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

26.1: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-294 * 2)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴)

-588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴

26.2: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-294 * -6)(l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

26.3: Multiply -294l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-294 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵)

-2058l²¹m²⁴n²⁷x³y⁴z⁵

27: Multiply 343l²¹m²⁴n²⁷ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

27.1: Multiply 343l²¹m²⁴n²⁷ * 2a²b³c⁴

Group constants and powers

(343 * 2)(l²¹m²⁴n²⁷a²b³c⁴)

686l²¹m²⁴n²⁷a²b³c⁴

27.2: Multiply 343l²¹m²⁴n²⁷ * -6x³y⁴z⁵

Group constants and powers

(343 * -6)(l²¹m²⁴n²⁷x³y⁴z⁵)

-2058l²¹m²⁴n²⁷x³y⁴z⁵

27.3: Multiply 343l²¹m²⁴n²⁷ * 7l⁷m⁸n⁹

Group constants and powers

(343 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9})

2401l²⁸m³²n³⁶

Step 3 answer = 16a⁸b¹²c¹⁶ - 48a⁶b⁹c¹²x³y⁴z⁵ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 48a⁶b⁹c¹²x³y⁴z⁵ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 48a⁶b⁹c¹²x³y⁴z⁵ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 432a²b³c⁴x⁹y¹²z¹⁵ + 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ - 588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ - 588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 686a²b³c⁴l²¹m²⁴n²⁷ - 48x³y⁴z⁵a⁶b⁹c¹² + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 432x⁹y¹²z¹⁵a²b³c⁴ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 432x⁹y¹²z¹⁵a²b³c⁴ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 432x⁹y¹²z¹⁵a²b³c⁴ + 1296x¹²y¹⁶z²⁰ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 2058x³y⁴z⁵l²¹m²⁴n²⁷ + 56l⁷m⁸n⁹a⁶b⁹c¹² - 168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ + 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ + 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ - 1512l⁷m⁸n⁹x⁹y¹²z¹⁵ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 2401l²⁸m³²n³⁶

Multiply (16a⁸b¹²c¹⁶ - 48a⁶b⁹c¹²x³y⁴z⁵ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 48a⁶b⁹c¹²x³y⁴z⁵ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 48a⁶b⁹c¹²x³y⁴z⁵ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 144a⁴b⁶c⁸x⁶y⁸z¹⁰ - 432a²b³c⁴x⁹y¹²z¹⁵ + 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ - 168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ + 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ - 588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 56a⁶b⁹c¹²l⁷m⁸n⁹ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ - 588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 686a²b³c⁴l²¹m²⁴n²⁷ - 48x³y⁴z⁵a⁶b⁹c¹² + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 432x⁹y¹²z¹⁵a²b³c⁴ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ + 144x⁶y⁸z¹⁰a⁴b⁶c⁸ - 432x⁹y¹²z¹⁵a²b³c⁴ + 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 432x⁹y¹²z¹⁵a²b³c⁴ + 1296x¹²y¹⁶z²⁰ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ - 1512x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ + 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 2058x³y⁴z⁵l²¹m²⁴n²⁷ + 56l⁷m⁸n⁹a⁶b⁹c¹² - 168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ + 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ + 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ - 1512l⁷m⁸n⁹x⁹y¹²z¹⁵ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ + 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 686l²¹m²⁴n²⁷a²b³c⁴ - 2058l²¹m²⁴n²⁷x³y⁴z⁵ + 2401l²⁸m³²n³⁶) * (2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹)

1: Multiply 16a⁸b¹²c¹⁶ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

1.1: Multiply 16a⁸b¹²c¹⁶ * 2a²b³c⁴

Group constants and powers

(16 * 2)(a^{8 + 2}b^{12 + 3}c^{16 + 4})

32a¹⁰b¹⁵c²⁰

1.2: Multiply 16a⁸b¹²c¹⁶ * -6x³y⁴z⁵

Group constants and powers

(16 * -6)(a⁸b¹²c¹⁶x³y⁴z⁵)

-96a⁸b¹²c¹⁶x³y⁴z⁵

1.3: Multiply 16a⁸b¹²c¹⁶ * 7l⁷m⁸n⁹

Group constants and powers

(16 * 7)(a⁸b¹²c¹⁶l⁷m⁸n⁹)

112a⁸b¹²c¹⁶l⁷m⁸n⁹

2: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

2.1: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-48 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}x³y⁴z⁵)

-96a⁸b¹²c¹⁶x³y⁴z⁵

2.2: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-48 * -6)(a⁶b⁹c¹²x^{3 + 3}y^{4 + 4}z^{5 + 5})

288a⁶b⁹c¹²x⁶y⁸z¹⁰

2.3: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-48 * 7)(a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

3: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

3.1: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(56 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}l⁷m⁸n⁹)

112a⁸b¹²c¹⁶l⁷m⁸n⁹

3.2: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(56 * -6)(a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

3.3: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(56 * 7)(a⁶b⁹c¹²l^{7 + 7}m^{8 + 8}n^{9 + 9})

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

4: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

4.1: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-48 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}x³y⁴z⁵)

-96a⁸b¹²c¹⁶x³y⁴z⁵

4.2: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-48 * -6)(a⁶b⁹c¹²x^{3 + 3}y^{4 + 4}z^{5 + 5})

288a⁶b⁹c¹²x⁶y⁸z¹⁰

4.3: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-48 * 7)(a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

5: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

5.1: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(144 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x⁶y⁸z¹⁰)

288a⁶b⁹c¹²x⁶y⁸z¹⁰

5.2: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(a⁴b⁶c⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-864a⁴b⁶c⁸x⁹y¹²z¹⁵

5.3: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

6: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

6.1: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

6.2: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

6.3: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸

7: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

7.1: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(56 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}l⁷m⁸n⁹)

112a⁸b¹²c¹⁶l⁷m⁸n⁹

7.2: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(56 * -6)(a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

7.3: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(56 * 7)(a⁶b⁹c¹²l^{7 + 7}m^{8 + 8}n^{9 + 9})

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

8: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

8.1: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

8.2: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5})

1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰

8.3: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

9.1: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l¹⁴m¹⁶n¹⁸)

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

9.2: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

9.3: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(a⁴b⁶c⁸l^{14 + 7}m^{16 + 8}n^{18 + 9})

1372a⁴b⁶c⁸l²¹m²⁴n²⁷

10: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

10.1: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-48 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}x³y⁴z⁵)

-96a⁸b¹²c¹⁶x³y⁴z⁵

10.2: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-48 * -6)(a⁶b⁹c¹²x^{3 + 3}y^{4 + 4}z^{5 + 5})

288a⁶b⁹c¹²x⁶y⁸z¹⁰

10.3: Multiply -48a⁶b⁹c¹²x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-48 * 7)(a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

11: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

11.1: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(144 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x⁶y⁸z¹⁰)

288a⁶b⁹c¹²x⁶y⁸z¹⁰

11.2: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(a⁴b⁶c⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-864a⁴b⁶c⁸x⁹y¹²z¹⁵

11.3: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

12: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

12.1: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

12.2: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

12.3: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸

13: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

13.1: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(144 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x⁶y⁸z¹⁰)

288a⁶b⁹c¹²x⁶y⁸z¹⁰

13.2: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(a⁴b⁶c⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-864a⁴b⁶c⁸x⁹y¹²z¹⁵

13.3: Multiply 144a⁴b⁶c⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

14: Multiply -432a²b³c⁴x⁹y¹²z¹⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

14.1: Multiply -432a²b³c⁴x⁹y¹²z¹⁵ * 2a²b³c⁴

Group constants and powers

(-432 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x⁹y¹²z¹⁵)

-864a⁴b⁶c⁸x⁹y¹²z¹⁵

14.2: Multiply -432a²b³c⁴x⁹y¹²z¹⁵ * -6x³y⁴z⁵

Group constants and powers

(-432 * -6)(a²b³c⁴x^{9 + 3}y^{12 + 4}z^{15 + 5})

2592a²b³c⁴x¹²y¹⁶z²⁰

14.3: Multiply -432a²b³c⁴x⁹y¹²z¹⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-432 * 7)(a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹)

-3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹

15: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

15.1: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(504 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x⁶y⁸z¹⁰l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

15.2: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(a²b³c⁴x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹)

-3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹

15.3: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(a²b³c⁴x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9})

3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

16: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

16.1: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵l⁷m⁸n⁹)

-336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹

16.2: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

16.3: Multiply -168a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸

17: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

17.1: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(504 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x⁶y⁸z¹⁰l⁷m⁸n⁹)

1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹

17.2: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(a²b³c⁴x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹)

-3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹

17.3: Multiply 504a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(a²b³c⁴x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9})

3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

18: Multiply -588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

18.1: Multiply -588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵l¹⁴m¹⁶n¹⁸)

-1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸

18.2: Multiply -588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5}l¹⁴m¹⁶n¹⁸)

3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸

18.3: Multiply -588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(a²b³c⁴x³y⁴z⁵l^{14 + 7}m^{16 + 8}n^{18 + 9})

-4116a²b³c⁴x³y⁴z⁵l²¹m²⁴n²⁷

19: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

19.1: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(56 * 2)(a^{6 + 2}b^{9 + 3}c^{12 + 4}l⁷m⁸n⁹)

112a⁸b¹²c¹⁶l⁷m⁸n⁹

19.2: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(56 * -6)(a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

19.3: Multiply 56a⁶b⁹c¹²l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(56 * 7)(a⁶b⁹c¹²l^{7 + 7}m^{8 + 8}n^{9 + 9})

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

20: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

20.1: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

20.2: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5})

1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰

20.3: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

21: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

21.1: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l¹⁴m¹⁶n¹⁸)

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

21.2: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

21.3: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(a⁴b⁶c⁸l^{14 + 7}m^{16 + 8}n^{18 + 9})

1372a⁴b⁶c⁸l²¹m²⁴n²⁷

22: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

22.1: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹x³y⁴z⁵)

-336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵

22.2: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(a⁴b⁶c⁸l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5})

1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰

22.3: Multiply -168a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

23: Multiply 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

23.1: Multiply 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(504 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹x⁶y⁸z¹⁰)

1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰

23.2: Multiply 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(a²b³c⁴l⁷m⁸n⁹x^{6 + 3}y^{8 + 4}z^{10 + 5})

-3024a²b³c⁴l⁷m⁸n⁹x⁹y¹²z¹⁵

23.3: Multiply 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9}x⁶y⁸z¹⁰)

3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

24: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

24.1: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

24.2: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(a²b³c⁴l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

24.3: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(a²b³c⁴l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵)

-4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵

25: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

25.1: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(a^{4 + 2}b^{6 + 3}c^{8 + 4}l¹⁴m¹⁶n¹⁸)

392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸

25.2: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

25.3: Multiply 196a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(a⁴b⁶c⁸l^{14 + 7}m^{16 + 8}n^{18 + 9})

1372a⁴b⁶c⁸l²¹m²⁴n²⁷

26: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

26.1: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l¹⁴m¹⁶n¹⁸x³y⁴z⁵)

-1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵

26.2: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(a²b³c⁴l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰

26.3: Multiply -588a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(a²b³c⁴l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵)

-4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵

27: Multiply 686a²b³c⁴l²¹m²⁴n²⁷ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

27.1: Multiply 686a²b³c⁴l²¹m²⁴n²⁷ * 2a²b³c⁴

Group constants and powers

(686 * 2)(a^{2 + 2}b^{3 + 3}c^{4 + 4}l²¹m²⁴n²⁷)

1372a⁴b⁶c⁸l²¹m²⁴n²⁷

27.2: Multiply 686a²b³c⁴l²¹m²⁴n²⁷ * -6x³y⁴z⁵

Group constants and powers

(686 * -6)(a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵)

-4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵

27.3: Multiply 686a²b³c⁴l²¹m²⁴n²⁷ * 7l⁷m⁸n⁹

Group constants and powers

(686 * 7)(a²b³c⁴l^{21 + 7}m^{24 + 8}n^{27 + 9})

4802a²b³c⁴l²⁸m³²n³⁶

28: Multiply -48x³y⁴z⁵a⁶b⁹c¹² by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

28.1: Multiply -48x³y⁴z⁵a⁶b⁹c¹² * 2a²b³c⁴

Group constants and powers

(-48 * 2)(x³y⁴z⁵a^{6 + 2}b^{9 + 3}c^{12 + 4})

-96x³y⁴z⁵a⁸b¹²c¹⁶

28.2: Multiply -48x³y⁴z⁵a⁶b⁹c¹² * -6x³y⁴z⁵

Group constants and powers

(-48 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a⁶b⁹c¹²)

288x⁶y⁸z¹⁰a⁶b⁹c¹²

28.3: Multiply -48x³y⁴z⁵a⁶b⁹c¹² * 7l⁷m⁸n⁹

Group constants and powers

(-48 * 7)(x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹)

-336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹

29: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

29.1: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(144 * 2)(x⁶y⁸z¹⁰a^{4 + 2}b^{6 + 3}c^{8 + 4})

288x⁶y⁸z¹⁰a⁶b⁹c¹²

29.2: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a⁴b⁶c⁸)

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

29.3: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

30: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

30.1: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(x³y⁴z⁵a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹)

-336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹

30.2: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a⁴b⁶c⁸l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

30.3: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(x³y⁴z⁵a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9})

-1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

31: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

31.1: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(144 * 2)(x⁶y⁸z¹⁰a^{4 + 2}b^{6 + 3}c^{8 + 4})

288x⁶y⁸z¹⁰a⁶b⁹c¹²

31.2: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a⁴b⁶c⁸)

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

31.3: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

32: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

32.1: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-432 * 2)(x⁹y¹²z¹⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

32.2: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-432 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}a²b³c⁴)

2592x¹²y¹⁶z²⁰a²b³c⁴

32.3: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-432 * 7)(x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

33: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

33.1: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

33.2: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

33.3: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9})

3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸

34: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

34.1: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(x³y⁴z⁵a^{4 + 2}b^{6 + 3}c^{8 + 4}l⁷m⁸n⁹)

-336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹

34.2: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a⁴b⁶c⁸l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

34.3: Multiply -168x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(x³y⁴z⁵a⁴b⁶c⁸l^{7 + 7}m^{8 + 8}n^{9 + 9})

-1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

35: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

35.1: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

35.2: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

35.3: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9})

3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸

36: Multiply -588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

36.1: Multiply -588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4}l¹⁴m¹⁶n¹⁸)

-1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸

36.2: Multiply -588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴l¹⁴m¹⁶n¹⁸)

3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸

36.3: Multiply -588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(x³y⁴z⁵a²b³c⁴l^{14 + 7}m^{16 + 8}n^{18 + 9})

-4116x³y⁴z⁵a²b³c⁴l²¹m²⁴n²⁷

37: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

37.1: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(144 * 2)(x⁶y⁸z¹⁰a^{4 + 2}b^{6 + 3}c^{8 + 4})

288x⁶y⁸z¹⁰a⁶b⁹c¹²

37.2: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(144 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a⁴b⁶c⁸)

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

37.3: Multiply 144x⁶y⁸z¹⁰a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(144 * 7)(x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

38: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

38.1: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-432 * 2)(x⁹y¹²z¹⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

38.2: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-432 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}a²b³c⁴)

2592x¹²y¹⁶z²⁰a²b³c⁴

38.3: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-432 * 7)(x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

39: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

39.1: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4}l⁷m⁸n⁹)

1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹

39.2: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

39.3: Multiply 504x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰a²b³c⁴l^{7 + 7}m^{8 + 8}n^{9 + 9})

3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸

40: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

40.1: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-432 * 2)(x⁹y¹²z¹⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-864x⁹y¹²z¹⁵a⁴b⁶c⁸

40.2: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-432 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}a²b³c⁴)

2592x¹²y¹⁶z²⁰a²b³c⁴

40.3: Multiply -432x⁹y¹²z¹⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-432 * 7)(x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹)

-3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹

41: Multiply 1296x¹²y¹⁶z²⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

41.1: Multiply 1296x¹²y¹⁶z²⁰ * 2a²b³c⁴

Group constants and powers

(1296 * 2)(x¹²y¹⁶z²⁰a²b³c⁴)

2592x¹²y¹⁶z²⁰a²b³c⁴

41.2: Multiply 1296x¹²y¹⁶z²⁰ * -6x³y⁴z⁵

Group constants and powers

(1296 * -6)(x^{12 + 3}y^{16 + 4}z^{20 + 5})

-7776x¹⁵y²⁰z²⁵

41.3: Multiply 1296x¹²y¹⁶z²⁰ * 7l⁷m⁸n⁹

Group constants and powers

(1296 * 7)(x¹²y¹⁶z²⁰l⁷m⁸n⁹)

9072x¹²y¹⁶z²⁰l⁷m⁸n⁹

42: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

42.1: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-1512 * 2)(x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

42.2: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-1512 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}l⁷m⁸n⁹)

9072x¹²y¹⁶z²⁰l⁷m⁸n⁹

42.3: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-1512 * 7)(x⁹y¹²z¹⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

43: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

43.1: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4})

1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸

43.2: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

43.3: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

44: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

44.1: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-1512 * 2)(x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

44.2: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-1512 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}l⁷m⁸n⁹)

9072x¹²y¹⁶z²⁰l⁷m⁸n⁹

44.3: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-1512 * 7)(x⁹y¹²z¹⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

45: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

45.1: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

45.2: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l¹⁴m¹⁶n¹⁸)

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

45.3: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(x⁶y⁸z¹⁰l^{14 + 7}m^{16 + 8}n^{18 + 9})

12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷

46: Multiply -168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

46.1: Multiply -168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(x³y⁴z⁵l⁷m⁸n⁹a^{4 + 2}b^{6 + 3}c^{8 + 4})

-336x³y⁴z⁵l⁷m⁸n⁹a⁶b⁹c¹²

46.2: Multiply -168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l⁷m⁸n⁹a⁴b⁶c⁸)

1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸

46.3: Multiply -168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(x³y⁴z⁵l^{7 + 7}m^{8 + 8}n^{9 + 9}a⁴b⁶c⁸)

-1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

47: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

47.1: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4})

1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸

47.2: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

47.3: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

48: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

48.1: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(x³y⁴z⁵l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4})

-1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

48.2: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l¹⁴m¹⁶n¹⁸a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

48.3: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(x³y⁴z⁵l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴)

-4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴

49: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

49.1: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(504 * 2)(x⁶y⁸z¹⁰l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4})

1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸

49.2: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

49.3: Multiply 504x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(x⁶y⁸z¹⁰l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

50: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

50.1: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 2a²b³c⁴

Group constants and powers

(-1512 * 2)(x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴)

-3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴

50.2: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * -6x³y⁴z⁵

Group constants and powers

(-1512 * -6)(x^{9 + 3}y^{12 + 4}z^{15 + 5}l⁷m⁸n⁹)

9072x¹²y¹⁶z²⁰l⁷m⁸n⁹

50.3: Multiply -1512x⁹y¹²z¹⁵l⁷m⁸n⁹ * 7l⁷m⁸n⁹

Group constants and powers

(-1512 * 7)(x⁹y¹²z¹⁵l^{7 + 7}m^{8 + 8}n^{9 + 9})

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

51: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

51.1: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

51.2: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l¹⁴m¹⁶n¹⁸)

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

51.3: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(x⁶y⁸z¹⁰l^{14 + 7}m^{16 + 8}n^{18 + 9})

12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷

52: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

52.1: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(x³y⁴z⁵l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4})

-1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸

52.2: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l¹⁴m¹⁶n¹⁸a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

52.3: Multiply -588x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(x³y⁴z⁵l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴)

-4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴

53: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

53.1: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴)

3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴

53.2: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(x^{6 + 3}y^{8 + 4}z^{10 + 5}l¹⁴m¹⁶n¹⁸)

-10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸

53.3: Multiply 1764x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(x⁶y⁸z¹⁰l^{14 + 7}m^{16 + 8}n^{18 + 9})

12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷

54: Multiply -2058x³y⁴z⁵l²¹m²⁴n²⁷ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

54.1: Multiply -2058x³y⁴z⁵l²¹m²⁴n²⁷ * 2a²b³c⁴

Group constants and powers

(-2058 * 2)(x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴)

-4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴

54.2: Multiply -2058x³y⁴z⁵l²¹m²⁴n²⁷ * -6x³y⁴z⁵

Group constants and powers

(-2058 * -6)(x^{3 + 3}y^{4 + 4}z^{5 + 5}l²¹m²⁴n²⁷)

12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷

54.3: Multiply -2058x³y⁴z⁵l²¹m²⁴n²⁷ * 7l⁷m⁸n⁹

Group constants and powers

(-2058 * 7)(x³y⁴z⁵l^{21 + 7}m^{24 + 8}n^{27 + 9})

-14406x³y⁴z⁵l²⁸m³²n³⁶

55: Multiply 56l⁷m⁸n⁹a⁶b⁹c¹² by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

55.1: Multiply 56l⁷m⁸n⁹a⁶b⁹c¹² * 2a²b³c⁴

Group constants and powers

(56 * 2)(l⁷m⁸n⁹a^{6 + 2}b^{9 + 3}c^{12 + 4})

112l⁷m⁸n⁹a⁸b¹²c¹⁶

55.2: Multiply 56l⁷m⁸n⁹a⁶b⁹c¹² * -6x³y⁴z⁵

Group constants and powers

(56 * -6)(l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵)

-336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵

55.3: Multiply 56l⁷m⁸n⁹a⁶b⁹c¹² * 7l⁷m⁸n⁹

Group constants and powers

(56 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a⁶b⁹c¹²)

392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹²

56: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

56.1: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(l⁷m⁸n⁹a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵)

-336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵

56.2: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(l⁷m⁸n⁹a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰

56.3: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a⁴b⁶c⁸x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

57: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

57.1: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(l¹⁴m¹⁶n¹⁸a^{4 + 2}b^{6 + 3}c^{8 + 4})

392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹²

57.2: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

57.3: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a⁴b⁶c⁸)

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

58: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

58.1: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(l⁷m⁸n⁹a^{4 + 2}b^{6 + 3}c^{8 + 4}x³y⁴z⁵)

-336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵

58.2: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(l⁷m⁸n⁹a⁴b⁶c⁸x^{3 + 3}y^{4 + 4}z^{5 + 5})

1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰

58.3: Multiply -168l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a⁴b⁶c⁸x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

59: Multiply 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

59.1: Multiply 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(504 * 2)(l⁷m⁸n⁹a^{2 + 2}b^{3 + 3}c^{4 + 4}x⁶y⁸z¹⁰)

1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰

59.2: Multiply 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(l⁷m⁸n⁹a²b³c⁴x^{6 + 3}y^{8 + 4}z^{10 + 5})

-3024l⁷m⁸n⁹a²b³c⁴x⁹y¹²z¹⁵

59.3: Multiply 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}a²b³c⁴x⁶y⁸z¹⁰)

3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰

60: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

60.1: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

60.2: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5})

3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰

60.3: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

61: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

61.1: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(l¹⁴m¹⁶n¹⁸a^{4 + 2}b^{6 + 3}c^{8 + 4})

392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹²

61.2: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

61.3: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a⁴b⁶c⁸)

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

62: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

62.1: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

62.2: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5})

3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰

62.3: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

63: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

63.1: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(686 * 2)(l²¹m²⁴n²⁷a^{2 + 2}b^{3 + 3}c^{4 + 4})

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

63.2: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(686 * -6)(l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

63.3: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(686 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}a²b³c⁴)

4802l²⁸m³²n³⁶a²b³c⁴

64: Multiply -168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

64.1: Multiply -168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(-168 * 2)(l⁷m⁸n⁹x³y⁴z⁵a^{4 + 2}b^{6 + 3}c^{8 + 4})

-336l⁷m⁸n⁹x³y⁴z⁵a⁶b⁹c¹²

64.2: Multiply -168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(-168 * -6)(l⁷m⁸n⁹x^{3 + 3}y^{4 + 4}z^{5 + 5}a⁴b⁶c⁸)

1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸

64.3: Multiply -168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(-168 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x³y⁴z⁵a⁴b⁶c⁸)

-1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸

65: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

65.1: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(504 * 2)(l⁷m⁸n⁹x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4})

1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸

65.2: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(l⁷m⁸n⁹x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴)

-3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴

65.3: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x⁶y⁸z¹⁰a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

66: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

66.1: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸

66.2: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

66.3: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

67: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

67.1: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(504 * 2)(l⁷m⁸n⁹x⁶y⁸z¹⁰a^{2 + 2}b^{3 + 3}c^{4 + 4})

1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸

67.2: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(504 * -6)(l⁷m⁸n⁹x^{6 + 3}y^{8 + 4}z^{10 + 5}a²b³c⁴)

-3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴

67.3: Multiply 504l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(504 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x⁶y⁸z¹⁰a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

68: Multiply -1512l⁷m⁸n⁹x⁹y¹²z¹⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

68.1: Multiply -1512l⁷m⁸n⁹x⁹y¹²z¹⁵ * 2a²b³c⁴

Group constants and powers

(-1512 * 2)(l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴)

-3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴

68.2: Multiply -1512l⁷m⁸n⁹x⁹y¹²z¹⁵ * -6x³y⁴z⁵

Group constants and powers

(-1512 * -6)(l⁷m⁸n⁹x^{9 + 3}y^{12 + 4}z^{15 + 5})

9072l⁷m⁸n⁹x¹²y¹⁶z²⁰

68.3: Multiply -1512l⁷m⁸n⁹x⁹y¹²z¹⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-1512 * 7)(l^{7 + 7}m^{8 + 8}n^{9 + 9}x⁹y¹²z¹⁵)

-10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵

69: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

69.1: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

69.2: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(l¹⁴m¹⁶n¹⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵

69.3: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x⁶y⁸z¹⁰)

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

70: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

70.1: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸

70.2: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

70.3: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

71: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

71.1: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

71.2: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(l¹⁴m¹⁶n¹⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵

71.3: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x⁶y⁸z¹⁰)

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

72: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

72.1: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-2058 * 2)(l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

72.2: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-2058 * -6)(l²¹m²⁴n²⁷x^{3 + 3}y^{4 + 4}z^{5 + 5})

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

72.3: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-2058 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}x³y⁴z⁵)

-14406l²⁸m³²n³⁶x³y⁴z⁵

73: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

73.1: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 2a²b³c⁴

Group constants and powers

(196 * 2)(l¹⁴m¹⁶n¹⁸a^{4 + 2}b^{6 + 3}c^{8 + 4})

392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹²

73.2: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * -6x³y⁴z⁵

Group constants and powers

(196 * -6)(l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

73.3: Multiply 196l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ * 7l⁷m⁸n⁹

Group constants and powers

(196 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a⁴b⁶c⁸)

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

74: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

74.1: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸a^{2 + 2}b^{3 + 3}c^{4 + 4}x³y⁴z⁵)

-1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵

74.2: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸a²b³c⁴x^{3 + 3}y^{4 + 4}z^{5 + 5})

3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰

74.3: Multiply -588l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

75: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

75.1: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(686 * 2)(l²¹m²⁴n²⁷a^{2 + 2}b^{3 + 3}c^{4 + 4})

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

75.2: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(686 * -6)(l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

75.3: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(686 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}a²b³c⁴)

4802l²⁸m³²n³⁶a²b³c⁴

76: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

76.1: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(-588 * 2)(l¹⁴m¹⁶n¹⁸x³y⁴z⁵a^{2 + 2}b^{3 + 3}c^{4 + 4})

-1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸

76.2: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(-588 * -6)(l¹⁴m¹⁶n¹⁸x^{3 + 3}y^{4 + 4}z^{5 + 5}a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

76.3: Multiply -588l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(-588 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

77: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

77.1: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 2a²b³c⁴

Group constants and powers

(1764 * 2)(l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴)

3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴

77.2: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * -6x³y⁴z⁵

Group constants and powers

(1764 * -6)(l¹⁴m¹⁶n¹⁸x^{6 + 3}y^{8 + 4}z^{10 + 5})

-10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵

77.3: Multiply 1764l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ * 7l⁷m⁸n⁹

Group constants and powers

(1764 * 7)(l^{14 + 7}m^{16 + 8}n^{18 + 9}x⁶y⁸z¹⁰)

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

78: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

78.1: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-2058 * 2)(l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

78.2: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-2058 * -6)(l²¹m²⁴n²⁷x^{3 + 3}y^{4 + 4}z^{5 + 5})

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

78.3: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-2058 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}x³y⁴z⁵)

-14406l²⁸m³²n³⁶x³y⁴z⁵

79: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

79.1: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 2a²b³c⁴

Group constants and powers

(686 * 2)(l²¹m²⁴n²⁷a^{2 + 2}b^{3 + 3}c^{4 + 4})

1372l²¹m²⁴n²⁷a⁴b⁶c⁸

79.2: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * -6x³y⁴z⁵

Group constants and powers

(686 * -6)(l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵)

-4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵

79.3: Multiply 686l²¹m²⁴n²⁷a²b³c⁴ * 7l⁷m⁸n⁹

Group constants and powers

(686 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}a²b³c⁴)

4802l²⁸m³²n³⁶a²b³c⁴

80: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

80.1: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 2a²b³c⁴

Group constants and powers

(-2058 * 2)(l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴)

-4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴

80.2: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * -6x³y⁴z⁵

Group constants and powers

(-2058 * -6)(l²¹m²⁴n²⁷x^{3 + 3}y^{4 + 4}z^{5 + 5})

12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰

80.3: Multiply -2058l²¹m²⁴n²⁷x³y⁴z⁵ * 7l⁷m⁸n⁹

Group constants and powers

(-2058 * 7)(l^{21 + 7}m^{24 + 8}n^{27 + 9}x³y⁴z⁵)

-14406l²⁸m³²n³⁶x³y⁴z⁵

81: Multiply 2401l²⁸m³²n³⁶ by each term in 2a²b³c⁴ - 6x³y⁴z⁵ + 7l⁷m⁸n⁹

81.1: Multiply 2401l²⁸m³²n³⁶ * 2a²b³c⁴

Group constants and powers

(2401 * 2)(l²⁸m³²n³⁶a²b³c⁴)

4802l²⁸m³²n³⁶a²b³c⁴

81.2: Multiply 2401l²⁸m³²n³⁶ * -6x³y⁴z⁵

Group constants and powers

(2401 * -6)(l²⁸m³²n³⁶x³y⁴z⁵)

-14406l²⁸m³²n³⁶x³y⁴z⁵

81.3: Multiply 2401l²⁸m³²n³⁶ * 7l⁷m⁸n⁹

Group constants and powers

(2401 * 7)(l^{28 + 7}m^{32 + 8}n^{36 + 9})

16807l³⁵m⁴⁰n⁴⁵

Step 4 answer = 32a¹⁰b¹⁵c²⁰ - 96a⁸b¹²c¹⁶x³y⁴z⁵ + 112a⁸b¹²c¹⁶l⁷m⁸n⁹ - 96a⁸b¹²c¹⁶x³y⁴z⁵ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 112a⁸b¹²c¹⁶l⁷m⁸n⁹ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 96a⁸b¹²c¹⁶x³y⁴z⁵ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 864a⁴b⁶c⁸x⁹y¹²z¹⁵ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 112a⁸b¹²c¹⁶l⁷m⁸n⁹ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 1372a⁴b⁶c⁸l²¹m²⁴n²⁷ - 96a⁸b¹²c¹⁶x³y⁴z⁵ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 864a⁴b⁶c⁸x⁹y¹²z¹⁵ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 288a⁶b⁹c¹²x⁶y⁸z¹⁰ - 864a⁴b⁶c⁸x⁹y¹²z¹⁵ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 864a⁴b⁶c⁸x⁹y¹²z¹⁵ + 2592a²b³c⁴x¹²y¹⁶z²⁰ - 3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹ + 3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 336a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 1008a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 3024a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹ + 3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 1176a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 3528a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 4116a²b³c⁴x³y⁴z⁵l²¹m²⁴n²⁷ + 112a⁸b¹²c¹⁶l⁷m⁸n⁹ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 1372a⁴b⁶c⁸l²¹m²⁴n²⁷ - 336a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 1008a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰ - 3024a²b³c⁴l⁷m⁸n⁹x⁹y¹²z¹⁵ + 3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵ + 392a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 1372a⁴b⁶c⁸l²¹m²⁴n²⁷ - 1176a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 3528a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵ + 1372a⁴b⁶c⁸l²¹m²⁴n²⁷ - 4116a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵ + 4802a²b³c⁴l²⁸m³²n³⁶ - 96x³y⁴z⁵a⁸b¹²c¹⁶ + 288x⁶y⁸z¹⁰a⁶b⁹c¹² - 336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹ + 288x⁶y⁸z¹⁰a⁶b⁹c¹² - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ + 288x⁶y⁸z¹⁰a⁶b⁹c¹² - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 2592x¹²y¹⁶z²⁰a²b³c⁴ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸ - 336x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸ - 1176x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ + 3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸ - 4116x³y⁴z⁵a²b³c⁴l²¹m²⁴n²⁷ + 288x⁶y⁸z¹⁰a⁶b⁹c¹² - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 2592x¹²y¹⁶z²⁰a²b³c⁴ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 1008x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 3528x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸ - 864x⁹y¹²z¹⁵a⁴b⁶c⁸ + 2592x¹²y¹⁶z²⁰a²b³c⁴ - 3024x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 2592x¹²y¹⁶z²⁰a²b³c⁴ - 7776x¹⁵y²⁰z²⁵ + 9072x¹²y¹⁶z²⁰l⁷m⁸n⁹ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 9072x¹²y¹⁶z²⁰l⁷m⁸n⁹ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 9072x¹²y¹⁶z²⁰l⁷m⁸n⁹ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷ - 336x³y⁴z⁵l⁷m⁸n⁹a⁶b⁹c¹² + 1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸ - 1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ + 1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴ + 1008x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 3024x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ + 9072x¹²y¹⁶z²⁰l⁷m⁸n⁹ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷ - 1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴ + 3528x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ - 10584x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷ - 4116x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴ + 12348x⁶y⁸z¹⁰l²¹m²⁴n²⁷ - 14406x³y⁴z⁵l²⁸m³²n³⁶ + 112l⁷m⁸n⁹a⁸b¹²c¹⁶ - 336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵ + 392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹² - 336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵ + 1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰ - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹² - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 336l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵ + 1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰ - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 1008l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰ - 3024l⁷m⁸n⁹a²b³c⁴x⁹y¹²z¹⁵ + 3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰ - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹² - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 4802l²⁸m³²n³⁶a²b³c⁴ - 336l⁷m⁸n⁹x³y⁴z⁵a⁶b⁹c¹² + 1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸ - 1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸ + 1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸ - 3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 1008l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸ - 3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 3024l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴ + 9072l⁷m⁸n⁹x¹²y¹⁶z²⁰ - 10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 14406l²⁸m³²n³⁶x³y⁴z⁵ + 392l¹⁴m¹⁶n¹⁸a⁶b⁹c¹² - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 1176l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 3528l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 4802l²⁸m³²n³⁶a²b³c⁴ - 1176l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 3528l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 10584l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 14406l²⁸m³²n³⁶x³y⁴z⁵ + 1372l²¹m²⁴n²⁷a⁴b⁶c⁸ - 4116l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 4802l²⁸m³²n³⁶a²b³c⁴ - 4116l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 12348l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 14406l²⁸m³²n³⁶x³y⁴z⁵ + 4802l²⁸m³²n³⁶a²b³c⁴ - 14406l²⁸m³²n³⁶x³y⁴z⁵ + 16807l³⁵m⁴⁰n⁴⁵

Group all like terms

4a⁴b⁶c⁸ - 12a²b³c⁴x³y⁴z⁵ + 14a²b³c⁴l⁷m⁸n⁹ - 12x³y⁴z⁵a²b³c⁴ + 36x⁶y⁸z¹⁰ - 42x³y⁴z⁵l⁷m⁸n⁹ + 14l⁷m⁸n⁹a²b³c⁴ - 42l⁷m⁸n⁹x³y⁴z⁵ + 49l¹⁴m¹⁶n¹⁸ + 8a⁶b⁹c¹² - 48a⁴b⁶c⁸x³y⁴z⁵ + 56a⁴b⁶c⁸l⁷m⁸n⁹ + 72a²b³c⁴x⁶y⁸z¹⁰ - 84a²b³c⁴x³y⁴z⁵l⁷m⁸n⁹ - 84a²b³c⁴l⁷m⁸n⁹x³y⁴z⁵ + 98a²b³c⁴l¹⁴m¹⁶n¹⁸ - 24x³y⁴z⁵a⁴b⁶c⁸ + 144x⁶y⁸z¹⁰a²b³c⁴ - 84x³y⁴z⁵a²b³c⁴l⁷m⁸n⁹ - 216x⁹y¹²z¹⁵ + 504x⁶y⁸z¹⁰l⁷m⁸n⁹ - 84x³y⁴z⁵l⁷m⁸n⁹a²b³c⁴ - 294x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 28l⁷m⁸n⁹a⁴b⁶c⁸ - 84l⁷m⁸n⁹a²b³c⁴x³y⁴z⁵ + 196l¹⁴m¹⁶n¹⁸a²b³c⁴ - 84l⁷m⁸n⁹x³y⁴z⁵a²b³c⁴ + 252l⁷m⁸n⁹x⁶y⁸z¹⁰ - 588l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 343l²¹m²⁴n²⁷ + 16a⁸b¹²c¹⁶ - 144a⁶b⁹c¹²x³y⁴z⁵ + 168a⁶b⁹c¹²l⁷m⁸n⁹ + 432a⁴b⁶c⁸x⁶y⁸z¹⁰ - 504a⁴b⁶c⁸x³y⁴z⁵l⁷m⁸n⁹ - 504a⁴b⁶c⁸l⁷m⁸n⁹x³y⁴z⁵ + 588a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ - 432a²b³c⁴x⁹y¹²z¹⁵ + 1008a²b³c⁴x⁶y⁸z¹⁰l⁷m⁸n⁹ - 588a²b³c⁴x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 504a²b³c⁴l⁷m⁸n⁹x⁶y⁸z¹⁰ - 1176a²b³c⁴l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 686a²b³c⁴l²¹m²⁴n²⁷ - 48x³y⁴z⁵a⁶b⁹c¹² + 432x⁶y⁸z¹⁰a⁴b⁶c⁸ - 336x³y⁴z⁵a⁴b⁶c⁸l⁷m⁸n⁹ - 1296x⁹y¹²z¹⁵a²b³c⁴ + 1512x⁶y⁸z¹⁰a²b³c⁴l⁷m⁸n⁹ - 588x³y⁴z⁵a²b³c⁴l¹⁴m¹⁶n¹⁸ + 1296x¹²y¹⁶z²⁰ - 4536x⁹y¹²z¹⁵l⁷m⁸n⁹ + 1512x⁶y⁸z¹⁰l⁷m⁸n⁹a²b³c⁴ + 5292x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 168x³y⁴z⁵l⁷m⁸n⁹a⁴b⁶c⁸ - 1176x³y⁴z⁵l¹⁴m¹⁶n¹⁸a²b³c⁴ - 2058x³y⁴z⁵l²¹m²⁴n²⁷ + 56l⁷m⁸n⁹a⁶b⁹c¹² - 336l⁷m⁸n⁹a⁴b⁶c⁸x³y⁴z⁵ + 588l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ + 504l⁷m⁸n⁹a²b³c⁴x⁶y⁸z¹⁰ - 1764l¹⁴m¹⁶n¹⁸a²b³c⁴x³y⁴z⁵ + 2058l²¹m²⁴n²⁷a²b³c⁴ - 168l⁷m⁸n⁹x³y⁴z⁵a⁴b⁶c⁸ + 1008l⁷m⁸n⁹x⁶y⁸z¹⁰a²b³c⁴ - 1764l¹⁴m¹⁶n¹⁸x³y⁴z⁵a²b³c⁴ - 1512l⁷m⁸n⁹x⁹y¹²z¹⁵ + 5292l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 6174l²¹m²⁴n²⁷x³y⁴z⁵ + 2401l²⁸m³²n³⁶ + 32a¹⁰b¹⁵c²⁰ - 384a⁸b¹²c¹⁶x³y⁴z⁵ + 448a⁸b¹²c¹⁶l⁷m⁸n⁹ + 1728a⁶b⁹c¹²x⁶y⁸z¹⁰ - 2016a⁶b⁹c¹²x³y⁴z⁵l⁷m⁸n⁹ - 2016a⁶b⁹c¹²l⁷m⁸n⁹x³y⁴z⁵ + 2352a⁶b⁹c¹²l¹⁴m¹⁶n¹⁸ - 3456a⁴b⁶c⁸x⁹y¹²z¹⁵ + 8064a⁴b⁶c⁸x⁶y⁸z¹⁰l⁷m⁸n⁹ - 4704a⁴b⁶c⁸x³y⁴z⁵l¹⁴m¹⁶n¹⁸ + 4032a⁴b⁶c⁸l⁷m⁸n⁹x⁶y⁸z¹⁰ - 9408a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸x³y⁴z⁵ + 5488a⁴b⁶c⁸l²¹m²⁴n²⁷ + 2592a²b³c⁴x¹²y¹⁶z²⁰ - 9072a²b³c⁴x⁹y¹²z¹⁵l⁷m⁸n⁹ + 10584a²b³c⁴x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸ - 4116a²b³c⁴x³y⁴z⁵l²¹m²⁴n²⁷ - 3024a²b³c⁴l⁷m⁸n⁹x⁹y¹²z¹⁵ + 10584a²b³c⁴l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰ - 12348a²b³c⁴l²¹m²⁴n²⁷x³y⁴z⁵ + 4802a²b³c⁴l²⁸m³²n³⁶ - 96x³y⁴z⁵a⁸b¹²c¹⁶ + 1152x⁶y⁸z¹⁰a⁶b⁹c¹² - 1008x³y⁴z⁵a⁶b⁹c¹²l⁷m⁸n⁹ - 5184x⁹y¹²z¹⁵a⁴b⁶c⁸ + 8064x⁶y⁸z¹⁰a⁴b⁶c⁸l⁷m⁸n⁹ - 3528x³y⁴z⁵a⁴b⁶c⁸l¹⁴m¹⁶n¹⁸ + 10368x¹²y¹⁶z²⁰a²b³c⁴ - 18144x⁹y¹²z¹⁵a²b³c⁴l⁷m⁸n⁹ + 14112x⁶y⁸z¹⁰a²b³c⁴l¹⁴m¹⁶n¹⁸ - 4116x³y⁴z⁵a²b³c⁴l²¹m²⁴n²⁷ - 7776x¹⁵y²⁰z²⁵ + 36288x¹²y¹⁶z²⁰l⁷m⁸n⁹ - 18144x⁹y¹²z¹⁵l⁷m⁸n⁹a²b³c⁴ - 63504x⁹y¹²z¹⁵l¹⁴m¹⁶n¹⁸ + 4032x⁶y⁸z¹⁰l⁷m⁸n⁹a⁴b⁶c⁸ + 28224x⁶y⁸z¹⁰l¹⁴m¹⁶n¹⁸a²b³c⁴ + 49392x⁶y⁸z¹⁰l²¹m²⁴n²⁷ - 336x³y⁴z⁵l⁷m⁸n⁹a⁶b⁹c¹² - 3528x³y⁴z⁵l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸ - 12348x³y⁴z⁵l²¹m²⁴n²⁷a²b³c⁴ - 14406x³y⁴z⁵l²⁸m³²n³⁶ + 112l⁷m⁸n⁹a⁸b¹²c¹⁶ - 1008l⁷m⁸n⁹a⁶b⁹c¹²x³y⁴z⁵ + 1568l¹⁴m¹⁶n¹⁸a⁶b⁹c¹² + 3024l⁷m⁸n⁹a⁴b⁶c⁸x⁶y⁸z¹⁰ - 9408l¹⁴m¹⁶n¹⁸a⁴b⁶c⁸x³y⁴z⁵ + 8232l²¹m²⁴n²⁷a⁴b⁶c⁸ - 3024l⁷m⁸n⁹a²b³c⁴x⁹y¹²z¹⁵ + 14112l¹⁴m¹⁶n¹⁸a²b³c⁴x⁶y⁸z¹⁰ - 24696l²¹m²⁴n²⁷a²b³c⁴x³y⁴z⁵ + 19208l²⁸m³²n³⁶a²b³c⁴ - 336l⁷m⁸n⁹x³y⁴z⁵a⁶b⁹c¹² + 3024l⁷m⁸n⁹x⁶y⁸z¹⁰a⁴b⁶c⁸ - 4704l¹⁴m¹⁶n¹⁸x³y⁴z⁵a⁴b⁶c⁸ - 9072l⁷m⁸n⁹x⁹y¹²z¹⁵a²b³c⁴ + 28224l¹⁴m¹⁶n¹⁸x⁶y⁸z¹⁰a²b³c⁴ - 24696l²¹m²⁴n²⁷x³y⁴z⁵a²b³c⁴ + 9072l⁷m⁸n⁹x¹²y¹⁶z²⁰ - 42336l¹⁴m¹⁶n¹⁸x⁹y¹²z¹⁵ + 74088l²¹m²⁴n²⁷x⁶y⁸z¹⁰ - 57624l²⁸m³²n³⁶x³y⁴z⁵ + 16807l³⁵m⁴⁰n⁴⁵

Final Answer

Common Core State Standards In This Lesson

HSA.APR.C.5

How does the Expand Master and Build Polynomial Equations Calculator work?

Free Expand Master and Build Polynomial Equations Calculator - This calculator is the ultimate expansion tool to multiply polynomials. It expands algebraic expressions listed below using all 26 variables (a-z) as well as negative powers to handle polynomial multiplication. Includes multiple variable expressions as well as outside multipliers.
Also produces a polynomial equation from a given set of roots (polynomial zeros). * Binomial Expansions c(a + b)^x
* Polynomial Expansions c(d + e + f)^x
* FOIL Expansions (a + b)(c + d)
* Multiple Parentheses Multiplications c(a + b)(d + e)(f + g)(h + i)

This calculator has 2 inputs.

What 1 formula is used for the Expand Master and Build Polynomial Equations Calculator?

a(x + y)ⁿ = aΣ_{[k = 0 to n]}C(n,k) x^n-ky^k

What 6 concepts are covered in the Expand Master and Build Polynomial Equations Calculator?


FOIL: First Outside Inside Last - A method for multiplying two binomials
binomial: Polynomial which is the sum of two monomials
expand
expand master and build polynomial equations
polynomial: an expression of more than two algebraic terms, especially the sum of several terms that contain different powers of the same variable(s).