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laws exponents multiplication band power to a power simplifymake it small steps please the smallest you can like the minimum steps

Laws Exponents Multiplication Band Power To A Power Simplifymake It Small Steps Please The Smallest You Can Like The Minimum Steps class=

Sagot :

Answer:

-64x^12

Explanation:

Given the expression

m = -4x^4

You are to look for m^3 as shown;

[tex]\begin{gathered} m=-4x^4 \\ m^3\text{ = (-4x}^4\text{)}^3 \\ m^3=(-4)^3\times(x^4)^3 \end{gathered}[/tex]

Open the bracket:

[tex]\begin{gathered} (-4)^3\text{ }\times(x^4)^3\text{ = (-4}\times-4\times-4\text{)}\times x^{^{12}} \\ (-4)^3\text{ }\times(x^4)^3\text{ = (16}\times-4\text{)}\times x^{^{12}} \\ (-4)^3\text{ }\times(x^4)^3=-64x^{12} \end{gathered}[/tex]

THe correct answer is -64x^12

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