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Simplify this radical expression. Use absolute value symbols when needed.... Answer Choices: A) -k^3 b) k^3 C) k^5 D) -k^5
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\[\sqrt[5]{-k^15}\]
\[\Large \sqrt[5]{-k^{15}}\] \[\Large \sqrt[5]{-1*k^{15}}\] \[\Large \sqrt[5]{-1}*\sqrt[5]{k^{3*5}}\] \[\Large \sqrt[5]{-1}*\sqrt[5]{\left(k^3\right)^5}\] I'll let you finish
@owlphant95 do you understand it ?
Not really...
Are you familiar with the idea that \[\Large \sqrt[5]{x^5} = x\] ?
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@owlphant95 do you know the property of exponents ?
like ((x)^a)^b =(x)^(a*b)
for example
@owlphant95 so what not is clearly here if you have learned the property of exponents this is very easy
Hello i am sorry i dont understand it at all
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