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Help me approach this by simplifying. Don't know how to get this answer.
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\[\frac{x^{-2}}{x^{-2}-\left(6x\right)^{-2}}\]
The answer is 36/35
@robtobey @ganeshie8
apply the exponent on 6x to each of them.
with the -2 exponent?
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Yes. \((6x)^{-2}\) = \(6^{-2}x^{-2}\)
Then see if you cannot cancel something.
never mind I found out a way to solve it
What I did was to change \[x^{-2} into x^{1/2}\]
but really appreciate the help and effort
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\[x^{-2} into x^{1/2} \] This is not correct. \[x ^{-2}=\frac{ 1 }{ x^2 }\] and \[x ^{1/2 }= \sqrt{x}\]
Sorry that's what I meant @mathmale typo
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