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4 votes
can y’all help me i keep posting this question and people keep guessing and i keep getting it wrong :/

can y’all help me i keep posting this question and people keep guessing and i keep-example-1

1 Answer

2 votes

Answer:

C

Explanation:

So we have:


\frac{6^{(3)/(10)}}{6^(1)/(5)}

To simplify, we can use the quotient rule of exponents, which says that if we have:


(x^a)/(x^b)

Then this equals:


=x^(a-b)

So, our equation will be:


\frac{6^{(3)/(10)}}{6^(1)/(5)}\\=6^{(3)/(10)-(1)/(5)}

Subtract the exponents. Turn 1/5 into 2/10 by multiplying both layers be 2. Thus:


6^{(3)/(10)-(1)/(5)}\\=6^{(3)/(10)-(2)/(10)}

Subtract in the exponent:


=6^{(1)/(10)}

So, our answer is C :)

User Bethany
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