Simplify
\[p ^{1/7}p ^{9/14}p ^{1/2}\div(p ^{26})^{-1/7}\]
"simplify" you werent kidding :p
a good idea is to express \(p^{1/7}p^{9/15}p^{1/2}\) in one p only
basically for the multiplication u r going to add the exponents and for anything to the power of something u have to multiply :)
the answer will be 5 :)
you should back that up :p
what do u mean?
First, instead of dividing by (p^26)^-1\7 you can multiply by (p^26\7 Then by adding all of the exposents you will obtain p^5
i meant show a solution to prove that it's 5
if u do what i said u will get 5 :P
i know how to get it...but does the asker know? she's asking...so i assume she doesnt....if i were the asker i wouldnt believe a randomly drawn number that does not provide a solution to back it up yeah...totally House-like \m/
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