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1 vote
What is a simpler form of the radical expression?

4^sqrt 81x^20y^8
B. 9|x^25|y^4
C.3|x^5|y^2
D. 9x^25|y^4|

2 Answers

3 votes

3x^5y²

Simplify the radical by breaking the radicand up into a product of known factors

IGNORE THIS> THIS IS NOT THE ANSWER> IM SORRY.

User Vrdse
by
7.6k points
6 votes

Answer:


3x^5y^2

Explanation:

Given :
\sqrt[4]{81x^(20)y^(8)}

To Find: What is a simpler form of the radical expression?

Solution:


\sqrt[4]{81x^(20)y^(8)} --A

81 can be written as
3^4


x^(20)=(x^5)^4


y^(8)=(y^2)^4

Substitute the values in A


\sqrt[4]{3^4 (x^5)^4 (y^2)^4}


3x^5y^2

Thus Option C is correct.


3x^5y^2 is a simpler form of the radical expression

User David Woodward
by
8.4k points

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