Use the Distributive Property to write each expression in factored form. DO NOT determine the answer. 11) 6x2+ 6x3
12) -6x 2 + (-6) x3
13) 5x - 8x

11) 6x^2+ 6x^3 = 6.x.x+6.x.x.x

12) -6x^2 + (-6) x^3  = -6.x.x + (-6).x.x.x

13) 5x - 8x = 5.x -8.x

Step-by-step explanation:

Let us solve the question one by one.

11) 6x^2+ 6x^3

In order to convert the polynomial in the factored form, we see which factors are common in all terms in the polynomial.

The factored form is:

12) -6x^2 + (-6) x^3

Similarly, as 11

The factored form is:

13) 5x - 8x

We can clearly see that there is only one common factor in both terms which is x

The factored form is:

Hence,

11) 6x^2+ 6x^3 = 6.x.x+6.x.x.x

12) -6x^2 + (-6) x^3  = -6.x.x + (-6).x.x.x

13) 5x - 8x = 5.x -8.x

step-by-step explanation:

hans did not square the 40-unit side; he merely multiplied it by 2.   incorrect.