Calculate the sum of the following
The first 100 Odd Numbers
Σ n Odd Numbers formula:
S100 = n2
S100 = 1002
S100 = 10,000
Average (A) of the first 100 Odd Numbers
A = | Sum of the first 100 Odd Numbers |
| Count |
Average (A) of the first 100 Odd Numbers = 100
Sum of the first 100 Odd Numbers
n | On | 1 | 1 |
2 | 3 |
3 | 5 |
4 | 7 |
5 | 9 |
6 | 11 |
7 | 13 |
8 | 15 |
9 | 17 |
10 | 19 |
11 | 21 |
12 | 23 |
13 | 25 |
14 | 27 |
15 | 29 |
16 | 31 |
17 | 33 |
18 | 35 |
19 | 37 |
20 | 39 |
21 | 41 |
22 | 43 |
23 | 45 |
24 | 47 |
25 | 49 |
26 | 51 |
27 | 53 |
28 | 55 |
29 | 57 |
30 | 59 |
31 | 61 |
32 | 63 |
33 | 65 |
34 | 67 |
35 | 69 |
36 | 71 |
37 | 73 |
38 | 75 |
39 | 77 |
40 | 79 |
41 | 81 |
42 | 83 |
43 | 85 |
44 | 87 |
45 | 89 |
46 | 91 |
47 | 93 |
48 | 95 |
49 | 97 |
50 | 99 |
51 | 101 |
52 | 103 |
53 | 105 |
54 | 107 |
55 | 109 |
56 | 111 |
57 | 113 |
58 | 115 |
59 | 117 |
60 | 119 |
61 | 121 |
62 | 123 |
63 | 125 |
64 | 127 |
65 | 129 |
66 | 131 |
67 | 133 |
68 | 135 |
69 | 137 |
70 | 139 |
71 | 141 |
72 | 143 |
73 | 145 |
74 | 147 |
75 | 149 |
76 | 151 |
77 | 153 |
78 | 155 |
79 | 157 |
80 | 159 |
81 | 161 |
82 | 163 |
83 | 165 |
84 | 167 |
85 | 169 |
86 | 171 |
87 | 173 |
88 | 175 |
89 | 177 |
90 | 179 |
91 | 181 |
92 | 183 |
93 | 185 |
94 | 187 |
95 | 189 |
96 | 191 |
97 | 193 |
98 | 195 |
99 | 197 |
100 | 199 |
Final Answer
S100 = 10,000
Average (A) of the first 100 Odd Numbers = 100
What is the Answer?
S100 = 10,000
Average (A) of the first 100 Odd Numbers = 100
How does the Sum of the First (n) Numbers Calculator work?
Free Sum of the First (n) Numbers Calculator - Determines the sum of the first (n)
* Whole Numbers
* Natural Numbers
* Even Numbers
* Odd Numbers
* Square Numbers
* Cube Numbers
* Fourth Power Numbers
This calculator has 1 input.
What 7 formulas are used for the Sum of the First (n) Numbers Calculator?
Sum of the first n whole numbers = n(n - 1)/2
Sum of the first n natural numbers = n(n - 1)/2
Sum of the first n even numbers = n(n - 1)
Sum of the first n odd numbers = n2
Sum of the first n square numbers = n(n + 1)(2n + 1)/6
Sum of the first n cube numbers = n2(n + 1)2/4
Sum of the first n fourth power numbers = n(n + 1)(2n + 1)(3n2 + 3n - 1)/30
What 7 concepts are covered in the Sum of the First (n) Numbers Calculator?
- even number
- a whole number that is able to be divided by two into two equal whole numbers
- integer
- a whole number; a number that is not a fraction
...,-5,-4,-3,-2,-1,0,1,2,3,4,5,... - natural number
- the positive integers (whole numbers)
1, 2, 3, ... - odd number
- a whole number that is not able to be divided by two into two equal whole numbers
- sum
- the total amount resulting from the addition of two or more numbers, amounts, or items
- sum of the first (n) numbers
- whole number
- numbers that include natural numbers and zero
{0, 1, 2, 3, ...}