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how do you solve 3squareroot of x^3y?
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\[=\sqrt[3]{x ^{3y}}\] is this your expression?
\[=(x ^{3y})^{1/3}=x ^{3y*1/3}=x ^{y}\]
sorry its the cubed root of x^3y
what I guessed... see the above :)
so the answer is x ^y
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or x cubed root of y
not : x cubed root of y"... that's is incorrect statement. but "answer is x ^y" or x in power of y is correct one.
cubed root means x in power of (1/3) like square root is power of (1/2). do you understand the difference....?
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