The factors of a difference of two squares are a sum and a difference of two terms.

All integers can be written as a product of prime numbers.

Factoring by grouping is a technique used in factoring where the polynomial’s terms are grouped to find a common factor.

The first thing to consider in factoring a quadratic trinomial is the product of the leading numerical coefficient and the third numerical coefficient (constant term).

Any quadratic trinomial with integer coefficients is factorable.

The product of $\left(x-5\right)\left(x^2-5x\ +\ 25\right)$ is  $x^3-125$ .

If  $x^m-y^n$  is a difference of two squares, then only one of m or n should be even integer.

The expression $x^m+y^n$  is a difference of two cubes, if both m and n are multiples of three.

If m and n are both even integers, then $x^m+y^n$ is factorable.

Which of the following is the factored form of the expression

Factor the expression completely: $6x^3-4x^2-16x$  

Is it possible to factor the expression $19x^{10}(y+4)+7(y-4)$ ? If so, factor it.

 $x^2-12x+32=(x-8)(\ \ \ \ \ \ \ )$  

Find the greatest common factor of the terms: 12t, 18