Which Expression Is Equivalent To Rootindex 4 Startroot X Superscript 10 Baseline Endroot?

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Which Expression Is Equivalent To Rootindex 4 Startroot X Superscript 10 Baseline Endroot?. The final expression becomes (rootindex 4 startroot 3 endroot * rootindex 4. We can further simplify this by subtracting the exponents of like terms in the numerator and denominator.

Which exponential functions have been simplified correctly? Check all
Which exponential functions have been simplified correctly? Check all from brainly.com

Rootindex 4 startroot 16 endroot = 2. Which expression is equivalent to rootindex 4 startroot startfraction 16 x superscript 11 baseline y superscript 8 baseline over 81 x superscript 7 baseline y. Therefore the equivalent expression to the given expression is.

Given Expression Is [Tex]\Sqrt[4]{X^{10}}[/Tex] To Find The Equivalent.


Which expression is equivalent to rootindex 4 startroot startfraction 16 x superscript 11 baseline y superscript 8 baseline over 81 x superscript 7 baseline y. Rootindex 4 startroot 1/y^4 endroot = 1/y. Therefore the equivalent expression to the given expression is.

Rootindex 4 Startroot 16 Endroot = 2.


So, we can reverse a power using a radical, and undo a radical with a power. To get the equivalent of the given expression, let us first transform the radicand using the property given. We can further simplify this by subtracting the exponents of like terms in the numerator and denominator.

So, The Simplified Expression Is (2X^(11/4)Y^2) / (3X^(7/4)Y^(3/2)).


The option x squared ( root index 4 start root x squared end root) is correct. The final expression becomes (rootindex 4 startroot 3 endroot * rootindex 4. \[ \frac{2x(\sqrt[4]{y^2})}{3} \] this corresponds to:

Which Expression Is Equivalent To Rootindex 3 Startroot X Superscript 5 Baseline Y Endroot?


**startfraction 2 x (rootindex 4 startroot y squared endroot) over 3 endfraction** final answer:

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