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Recall law's of exponents: \(b^x\times b^y=b^{x+y}\) \(b^x\div b^y=b^{x-y}\) \((b^x)^y=b^{xy}\)
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As you and me know that the a number of power a raised to the power b, the result will be the same base with the multiplication of powers. i.e \[(x^a)^b=x^{a \times b}=x^{ab}\]
Thanks, mathmate!
So sam?
Yes. Sam has the correct answer!
yay, which one of you want the medal?
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You give him. He gives me. I give you. hahah
Medals don't matter. What matters is that got the idea and can solve such this yourself.
that you are correct
For me, I won't ask for a medal!
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