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OpenStudy (anonymous):
Simplify the expression
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OpenStudy (anonymous):
OpenStudy (anonymous):
i need in a fraction pls and thank u
OpenStudy (anonymous):
does any one no were i can go to learn how to do this
OpenStudy (anonymous):
ok lets first do this do u know that \[6^{-6}=\frac{ 1 }{ 6^{6} }\]
OpenStudy (anonymous):
you can do it that way or you can use this \[\frac{ x^{a} }{ x^{b} }=x^{a-b}\]
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OpenStudy (anonymous):
can u simplify something now on your own now using that formula
OpenStudy (anonymous):
ok got it wats next
OpenStudy (anonymous):
you should notice that u can rewrite that as \[\frac{ 3^{5} }{ 3^{3} }*\frac{ 6^{-6} }{ 6^{-4} }\]
OpenStudy (anonymous):
now can you use the formula i told you on the two fractions ?
OpenStudy (anonymous):
i thought i had to subtract the exponents
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OpenStudy (anonymous):
yes thats what u have to do with the formula i told u before
OpenStudy (anonymous):
oh ok go on
OpenStudy (anonymous):
so you would get \[3^{5-3}\] for the first fraction
OpenStudy (anonymous):
sorry 5-3
OpenStudy (anonymous):
and for the other you would have \[6^{-6-(-4)}\]
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OpenStudy (anonymous):
so final you would have \[\frac{ 3^{2} }{ 6^{2} }\]
OpenStudy (anonymous):
ok thanks again bro
OpenStudy (anonymous):
no prob.
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