Fully simplify. -7y^(5)(-13x^(2)y) Answer:

Identify Expression: Identify the expression to be simplified. The expression is -7y^(5)(-13x^(2)y).Apply Distributive Property: Apply the distributive property to multiply the coefficients and the variables separately. The coefficients are -7 and -13, and when multiplied they give 91 (since a negative times a negative is a positive). The variables are y^(5) and y, and when multiplied they give y^(5+1) or y^(6) (since we add the exponents when multiplying like bases).Combine Results: Combine the results from the previous step to form the simplified expression. The simplified expression is 91x^(2)y^(6).

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Fully simplify.

-7y^(5)(-13x^(2)y)
Answer:

Fully simplify. $\newline$ $-7 y^{5}\left(-13 x^{2} y\right)$ $\newline$ Answer:

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Precalculus

Operations with rational exponents

Full solution

Q. Fully simplify.

\newline

-7 y^{5}\left(-13 x^{2} y\right)

\newline

Answer:

Identify Expression: Identify the expression to be simplified. $\newline$ The expression is $-7y^{5}(-13x^{2}y)$ .
Apply Distributive Property: Apply the distributive property to multiply the coefficients and the variables separately. $\newline$ The coefficients are $-7$ and $-13$ , and when multiplied they give $91$ (since a negative times a negative is a positive). $\newline$ The variables are $y^{5}$ and $y$ , and when multiplied they give $y^{5+1}$ or $y^{6}$ (since we add the exponents when multiplying like bases).
Combine Results: Combine the results from the previous step to form the simplified expression. $\newline$ The simplified expression is $91x^{2}y^{6}$ .