Just checkin my answer: Express the radical in simplest form: the square root of 1/ 11 A. square root of 11 B. square root of 11/11 C. 1/square root of 11
I think it's B
B is wrong...
|dw:1332384722059:dw| this is what B looks like
\[\sqrt{1\over 11} =\sqrt{1\over 11} \times \sqrt{\frac{{11}} {11}} \]\[= \frac {\sqrt{11}}{11}\] \[B.\]
I think you're right
Yea i think i'm right too...Istim is wrong
\[B. =C.\] i think C. is a simpler
@UnkleRhaukus It's usually improper to have a radical in the denominator though. sqrt(1/11) = sqrt(1)/sqrt(11) = 1/sqrt(11) Multiply by sqrt(11)/sqrt(11) which is the same as 1. sqrt(11)/[ sqrt(11) * sqrt(11) ] Squareroots cancel out. sqrt(11)/11 Answer is B.
well yeah
\[=11^{-1/2}\] looks even simpeler to me
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