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OpenStudy (anonymous):
Which expression is the simplified form of sqrt r^49
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OpenStudy (anonymous):
7
OpenStudy (anonymous):
is it \[r^7 \sqrt{r}\]
jimthompson5910 (jim_thompson5910):
In general
\[\Large \sqrt{x^k} = x^{\frac{k}{2}}\]
if k is even
OR
\[\Large \sqrt{x^k} = x^{\frac{k-1}{2}}\sqrt{x}\]
if k is odd
OpenStudy (anonymous):
wait that confused me a lil
jimthompson5910 (jim_thompson5910):
where are you stuck
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OpenStudy (anonymous):
the k/2 part
jimthompson5910 (jim_thompson5910):
Here are 2 examples:
Even Example: If k = 8, then
\[\Large \sqrt{x^k} = x^{\frac{k}{2}}\]
\[\Large \sqrt{x^8} = x^{\frac{8}{2}}\]
\[\Large \sqrt{x^8} = x^{4}\]
Odd Example: If k = 13, then
\[\Large \sqrt{x^k} = x^{\frac{k-1}{2}}\sqrt{x}\]
\[\Large \sqrt{x^{13}} = x^{\frac{13-1}{2}}\sqrt{x}\]
\[\Large \sqrt{x^{13}} = x^{\frac{12}{2}}\sqrt{x}\]
\[\Large \sqrt{x^{13}} = x^{6}\sqrt{x}\]
jimthompson5910 (jim_thompson5910):
The k/2 means take whatever number k is and cut it in half
jimthompson5910 (jim_thompson5910):
Like the example above shows
OpenStudy (anonymous):
o ok i see
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