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Write a radical in which the radicand consists of a coefficient and a variable. Use a coefficient that can be simplified best using the greatest perfect square method. Then, simplify the radical completely.
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\[\sqrt{50x^5}\]is my example
then since \(50=25\times 2\) and \(x^5=x^4\times x\) you can rewrite this as \[\sqrt{50x^5}=\sqrt{25x^4\times 2x}=\sqrt{25x^4}\sqrt{2x}=5x\sqrt{2x}\]
now i am sure you can make up your own example
Thank you!!
yw
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