Find the product. Simplify your answer. (-8c^3)(-6c^4) ______

Identify and Apply Distributive Property: Identify the expression and apply the distributive property. We need to multiply -8c^3 by -6c^4.Simplify Coefficients: Simplify the product of the coefficients. Multiply -8 by -6. -8 * -6 = 48Simplify Variables: Simplify the product of the variables. Multiply c^3 by c^4. Using the property of exponents, we add the exponents when multiplying like bases. c^3 * c^4 = c^(3+4) = c^7Combine Coefficients and Variables: Combine the simplified coefficients and variables. 48 * c^7 This is the simplified form of the product.

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Find the product. Simplify your answer. $\newline$ $(-8c^3)(-6c^4)$

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Q. Find the product. Simplify your answer.

\newline

(-8c^3)(-6c^4)

Identify and Apply Distributive Property: Identify the expression and apply the distributive property. $\newline$ We need to multiply $-8c^3$ by $-6c^4$ .
Simplify Coefficients: Simplify the product of the coefficients. $\newline$ Multiply $-8$ by $-6$ . $\newline$ $-8 \times -6 = 48$
Simplify Variables: Simplify the product of the variables. $\newline$ Multiply $c^3$ by $c^4$ . $\newline$ Using the property of exponents, we add the exponents when multiplying like bases. $\newline$ $c^3 \times c^4 = c^{(3+4)} = c^7$
Combine Coefficients and Variables: Combine the simplified coefficients and variables. $48 \times c^7$ This is the simplified form of the product.