Fully simplify. -9y^(2)(-9x) Answer:

Identify Terms: Identify the terms in the expression -9y^(2)(-9x). In -9y^(2)(-9x), we have two terms: First term: -9y^(2) Second term: -9xMultiply Coefficients: Multiply the coefficients of the terms. The coefficients are -9 (from the first term) and -9 (from the second term). Multiplying these gives us: -9 * -9 = 81Multiply Variables: Multiply the variables of the terms. Since the first term has y^(2) and the second term has x, when we multiply them together, we get y^(2)x.Combine Results: Combine the results from Step 2 and Step 3. Multiplying the coefficient from Step 2 with the variables from Step 3 gives us: 81 * y^(2)xWrite Final Expression: Write the final simplified expression. The fully simplified form of the expression is 81y^(2)x.

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Fully simplify. $\newline$ $-9 y^{2}(-9 x)$ $\newline$ Answer:

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Algebra 2

Evaluate rational exponents

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Q. Fully simplify.

\newline

-9 y^{2}(-9 x)

\newline

Answer:

Identify Terms: Identify the terms in the expression $-9y^{2}(-9x)$ . $\newline$ In $-9y^{2}(-9x)$ , we have two terms: $\newline$ First term: $-9y^{2}$ $\newline$ Second term: $-9x$
Multiply Coefficients: Multiply the coefficients of the terms. $\newline$ The coefficients are $-9$ (from the first term) and $-9$ (from the second term). $\newline$ Multiplying these gives us: $-9 \times -9 = 81$
Multiply Variables: Multiply the variables of the terms. $\newline$ Since the first term has $y^{2}$ and the second term has $x$ , when we multiply them together, we get $y^{2}x$ .
Combine Results: Combine the results from Step $2$ and Step $3$ . Multiplying the coefficient from Step $2$ with the variables from Step $3$ gives us: $81 \times y^{2}x$
Write Final Expression: Write the final simplified expression. $\newline$ The fully simplified form of the expression is $81y^{2}x$ .