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If n is an odd number, then the radical expression sqrt(a^n) simplifies to a. If n is even, the expression sqrt(a^n) simplifies to |a|.
4y^6|x|
For any real number a, the radical expression sqrt(a^n) can be simplified as follows.
sqrt(a^n)=
a if n is odd
|a| if n is even
sqrt(a* b)=sqrt(a)*sqrt(b)
Calculate root
Rewrite 12 as 6* 2
a^(m* n)=(a^m)^n
sqrt(a* b)=sqrt(a)*sqrt(b)
sqrt(a^2)=|a|
Since y is raised to an even power, y^6 is positive. Therefore, |y^6| = y^6. Let's simplify our expression further. 4|x| * |y^6| = 4y^6|x| This is the simplest form of the given expression.