What is the simplified form of (-3^3y^2)(5xy^-1)?

To solve this problem you must apply the proccedure shown below:
 1- You have the following expression given in the problem above: (-3^3y^2)(5xy^-1). The negative exponent of y^-1 indicates that y must be in the denominator with positive exponent 1. Therefore, you have:
 (-27y^2)(5x)/y
 -135xy^2/y
 2- By applying the exponents properties, you obtain:
 -135xy
 Therefore, the answer is: -135xy
 

The correct answer is -135xy.

Explanation:

(-3³y²)(5xy⁻¹)

We first evaluate -3³:
-3(-3)(-3) = -27

This gives us -27y²(5xy⁻¹).

Next we multiply the coefficients: -27(5) = -135.  This gives us:
-135y²xy⁻¹

Using the commutative property, we can rewrite this to have the powers of y beside each other:
-135xy²y⁻¹

When multiplying powers that have the same base, we add the exponents.  This gives us:
-135xy²⁺⁻¹ = -135xy¹ = -135xy.

C. a,b, and d are not numbers. they are expressions.