Simplify. x^−5/x Write your answer with a positive exponent only.
\[\frac{ x ^{-5} }{ x }\]
Unfortunately, this expression is ambiguous (subject to misinterpretation or interpretation in different ways. Can you think of any way in which to remove the ambiguity or ambiguities, using parentheses?
no this really confused me so i have no idea what to do
Your \[\frac{ x ^{-5} }{ x }\] is so much better. Now, use rules of exponentiation to simplify, aiming for a positive exponent in the denominator.
Actually, by presenting \[\frac{ x ^{-5} }{ x }\] you have remvoed all ambiguities. Perfect. Now, simplify your result.
but what does it mean by simplify it
1\[\frac{ 1 }{ x^{6}}\]
is that right?
Before simplification: You have a neg exponent and a positive one. After simplification: You have combined those two exponents and come up with a positive one that goes into the denominator. Yes, your final answer is correct.
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