Question

-3xy(2xy^2-xy+y^2) help me pls

Answer 1

Applying the distribution property of equality, -3xy(2xy² - xy + y²) = -6x²y³ + 3x²y² - 3xy³.

What is the Distribution Property of Equality?

The distribution property of equality is a property of equality which is used to pen up parentheses in a given polynomial operation.

For example, given that a(b + c), we can expand of remove the parentheses by using the term "a" to multiply every term within the parentheses, that is b and c. Thus, we would have:

a(b + c) = a(b) + a(c) [distribution property of equality]

a(b + c) = ab + ac.

Given the polynomial expression, -3xy(2xy² - xy + y²):

-3xy(2xy² - xy + y²)

-3xy(2xy²) -3xy(-xy) -3xy(y²) [distribution property of equality]

-6x²y³ + 3x²y² - 3xy³

Therefore, -3xy(2xy² - xy + y²) = -6x²y³ + 3x²y² - 3xy³.

Learn more about distribution property of equality on:

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