Fully simplify. 13y^(3)(-5x^(2)y^(4)) Answer:

Identify Expression: Identify the expression to be simplified. The expression is 13y^(3)(-5x^(2)y^(4)).Distribute Multiplication: Distribute the multiplication across the terms. We multiply the coefficients (numerical parts) and add the exponents of like bases. 13 * (-5) = -65 y^(3) * y^(4) = y^(3+4) = y^(7)Combine Results: Combine the results from the previous step. The simplified expression is -65x^(2)y^(7).

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Fully simplify.

13y^(3)(-5x^(2)y^(4))
Answer:

Fully simplify. $\newline$ $13 y^{3}\left(-5 x^{2} y^{4}\right)$ $\newline$ Answer:

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Precalculus

Operations with rational exponents

Full solution

Q. Fully simplify.

\newline

13 y^{3}\left(-5 x^{2} y^{4}\right)

\newline

Answer:

Identify Expression: Identify the expression to be simplified. $\newline$ The expression is $13y^{3}(-5x^{2}y^{4})$ .
Distribute Multiplication: Distribute the multiplication across the terms. $\newline$ We multiply the coefficients (numerical parts) and add the exponents of like bases. $\newline$ $13 \times (-5) = -65$ $\newline$ $y^{3} \times y^{4} = y^{3+4} = y^{7}$
Combine Results: Combine the results from the previous step. $\newline$ The simplified expression is $-65x^{2}y^{7}$ .