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Simplify (x^9)^0 (x^7)^2
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\[(x^9)^0 (x^7)^2\]\[(x^9)^0=1\]\[ (x^7)^2~~~->~~~x^{14}\]
any thing to the power of 0 is 1
Anything to the power of zero is 1 , excluding zero. so (x^9)^ 0 = 1 1 * (x^7)^2 \[\huge (x^m)^n = x^ {m*n}\] so 1*x^14 = x^14
@Jared01, do you want us to show you why is \[(ANYTHING)~^0=1\]
\[s^0=s^{e-e}=s^e~/~s^e\]anything divided by itself is =1
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(\[\frac{ m ^{-1}m ^{5} }{ m ^{-2} }\]
i need help with that
\[\huge x^n * x^m = x^{n+m}\]
\[\huge m^{-1} * m^5 = m^{-1+5}\]
after that you remember when you divide exponents you subtract. \[\huge \frac{ x^m }{ x^n } = x^{m-n}\]
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