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do you know what the reciprocal of a number is?
@jdoe0001 : Yes. Like... 2's reciprocal is 1/2.
2's?
@jdoe0001 : The number 2
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ohh.. yes
well, and 1/2 can be expressed as \(\large 2^{-1}\)
$$ \large { \cfrac{1}{x} \implies x^{-1}\\ \\ \sqrt[\color{blue}{n}]{x^\color{red}{m}} \implies x^{\frac{\color{red}{m}}{\color{blue}{n}}} } $$
so, try that with your denominator
\(\large \cfrac{a}{x} \implies ax^{-1}\\ \)
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@jdoe0001 Oh! So that's how you would do that. So... Would it be something like this?: \[8x^{15/7}\]
\(\large 8x^{-15/7}\)
negative, the "x" is in reciprocal form
Ah, my mistake. I mistyped.
Thanks!
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