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How would I do this problem? 3^5/3
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3 to the power of 5 divided by 3. so first what you want to do is your exponet's 3^5 power which is 243 and then your division. so whats 243/3 ?
I believe I have to simplify
\[3^{5}\div3\]
You basically plug into your calculator, 3x3x3x3x3 or \[3^{5}\] then you divide the product by 3.
Well said. ^
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^.^ Thanks.
\[3^{5}/3\]
is dat your question?
Thanks for the help but what im doing is differently here's a sample problem from my notes; 16^3/4 and then it led to (16^1/4)^3 and that led to (2)^3=8
I'm entirely lost
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\[x ^{a/x} = \sqrt[x]{1}^{a}\]
that is d method u need to use
(3^1/3)^5 \[(\sqrt[3]{3})^{5}\]
answer is 81
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