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(sqrt)486 - (sqrt)24 + (sqrt) 6
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factor each integer, then pull any perfect squares outside of the radical
for example \[486=2\times 3^5\] so \[\sqrt{486}=3^2\sqrt{2\times 3}=9\sqrt{6}\] each term will have a \[\sqrt{6}\] in it, then combine like terms
is it 2(sqrt)6 or 8(sqrt)6
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