Evaluating the expression you entered Factor out a variable portion of x2 Factor out x2 from 1x4 Our new x variable piece becomes x(4 - 2) = x2 Our new term becomes x2
Factor out x2 from -3x3 Our new x variable piece becomes x(3 - 2) = x1 Our new term becomes -3x
Factor out x2 from -40x2 Our new x variable piece becomes x(2 - 2) = x0 = 1 Our new term becomes -40
Our factored expression is:
x2(x2-3x-40)
Attach our factored out piece from the beginning of our calculation for our final expression:
x2(x2 - 3x - 40)
How does the Factoring and Root Finding Calculator work?
Free Factoring and Root Finding Calculator - This calculator factors a binomial including all 26 variables (a-z) using the following factoring principles:
* Difference of Squares
* Sum of Cubes
* Difference of Cubes
* Binomial Expansions
* Quadratics
* Factor by Grouping
* Common Term
This calculator also uses the Rational Root Theorem (Rational Zero Theorem) to determine potential roots
* Factors and simplifies Rational Expressions of one fraction
* Determines the number of potential positive and negative roots using Descarte’s Rule of Signs This calculator has 1 input.
What 3 formulas are used for the Factoring and Root Finding Calculator?
a2 - b2 = (a + b)(a - b) a3 + b3 = (a + b) (a2 - ab + b2) a3 - b3 = (a - b) (a2
+ ab + b2)