Did i do this right?
\[x ^{5}y ^{0}z ^{-5}\] and i got 1/\[x ^{5}\]
no the exponent on the \(x\) term is positive, so it stays in the numerator
it is the \(z\) that goes in the denominator
only move the terms with negative exponents
so the ones with negative u always move it to the denominator?
if they are in the numerator, move them to the denominator and make the exponents positive yes
for example \[a^2b^{-3}c^{-2} =\frac{a^2}{b^3c^2}\]
so if the negative is in the denominator u move it the numerator?
waitwait nvm haha
so its x^5 / z^5?
yes
and yes to your other question if it is negative in the denominator you move it to the numerator and make it positive that is correct
\[\huge \frac{1}{z^a} = z^{-a}\]
\[z^a = \frac{1}{z^{-a}}\]
\[\huge \frac{1}{z^a} = z^{-a} \qquad Or \qquad z^a = \frac{1}{z^{-a}}\]
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