How do you determine which is greater ${(4^{3})}^{2} (\Leftrightarrow) {(4^{2})}^{3}$ $(4^3)^2 (<=>) (4^2)^3$ ?

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How do you determine which is greater ${(4^{3})}^{2} (\Leftrightarrow) {(4^{2})}^{3}$ $(4^3)^2 (<=>) (4^2)^3$ ?

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Answer 1 · 2015-09-28T13:00:51

${(4^{3})}^{2}$ $(4^3)^2$ and ${(4^{2})}^{3}$ $(4^2)^3$ are equal

Explanation:

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Note that both ${(4^{3})}^{2}$ $(4^3)^2$ and ${(4^{2})}^{3}$ $(4^2)^3$ result in the same number of $4$ $4$ 's being multiplied together.

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How do you determine which is greater ${(4^{3})}^{2} (\Leftrightarrow) {(4^{2})}^{3}$ $(4^3)^2 (<=>) (4^2)^3$ ?

1 Answer

Explanation:

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How do you determine which is greater ${(4^{3})}^{2} (\Leftrightarrow) {(4^{2})}^{3}$ $(4^3)^2 (<=>) (4^2)^3$ ?