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Algebra II Help please
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Part 1: Explain, in complete sentences, how you would multiply the following expression: twelfth root of x to the fifth power times sixth root of x (2 points) Part 2: Write the simplified answer in radical form. (2 points)
\[\sqrt[12]{x ^{5}}*\sqrt[6]{x}\]
@Kaitlyn_The_Math_Wizs is that right?
*that is right
Remember that \(\sqrt[a]{b^c} = b^\frac{c}{a}\).
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so if \[\sqrt[a]{b ^{c}}\] would the first part of the expression be \[x \frac{ 5 }{ 12 }\]
x to the power of 5/12, yes.
so how would i multiply this expression
Remember our laws of indices: \(x^a \times x^b = \) x^(a+b).
I dont understand
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you have \[x^\frac{ 5 }{ 12 }\] as the first part of your expression, what is the second part expressed in the same form?
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