Find the product. Simplify your answer. (-s^2)(-4s^4) ______

Multiply Polynomials: We need to multiply two polynomials, (-s^2) and (-4s^4). To do this, we use the distributive property of multiplication over addition, which in this case simplifies to just multiplying the two terms since there is only one term in each polynomial. Calculation: (-s^2) * (-4s^4) = s^2 * 4s^4Apply Distributive Property: Now we multiply the coefficients and add the exponents of the like bases according to the laws of exponents. Calculation: s^2 * 4s^4 = 4 * s^(2+4) = 4s^6

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Find the product. Simplify your answer. $\newline$ $(-s^2)(-4s^4)$

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Q. Find the product. Simplify your answer.

\newline

(-s^2)(-4s^4)

Multiply Polynomials: We need to multiply two polynomials, $(-s^2)$ and $(-4s^4)$ . To do this, we use the distributive property of multiplication over addition, which in this case simplifies to just multiplying the two terms since there is only one term in each polynomial. $\newline$ Calculation: $(-s^2) \times (-4s^4) = s^2 \times 4s^4$
Apply Distributive Property: Now we multiply the coefficients and add the exponents of the like bases according to the laws of exponents. $\newline$ Calculation: $s^2 \times 4s^4 = 4 \times s^{(2+4)} = 4s^6$