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Geometric mean of 11 and 1331?
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\[\sqrt{11*1331}\] Geometric mean of 2 numbers is the square root of their product
Our teacher wants us to put it in radical form. So would that mean that I would just put the product (121) into radical form?
Just leave the answer as 121. Your teachers point was to write a precise expression for it. For example, the geometric mean of 2 and 4 is \[ \sqrt{8} = 2\sqrt{2} \] this is radical form, and doesn't involve any messy, imprecise decimal expansions.
*teacher's
121 can be reduced to 11 though. So should I leave my answer as 11?
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No, it can't here because the answer is NOT \[ \sqrt{121} \]
Ohh, okay. Thank you.
\[ \sqrt{11 \cdot 1331} = \sqrt{11 \cdot 11^3} = \sqrt{11^4} = 11^2 = 121 \]
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