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Mathematics
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Write it in exponential form.
then use power rule

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Other answers:

How?
\[=\int\limits_{}^{}x^\frac{2}{11}dx\]
recall:\[\int\limits_{}^{}x^n=\frac{1}{n+1}x^{n+1}\]
Then what?
this is the general case in your case you have \[ \large \sqrt[10]{x^2}=x^{2/10}=x^{1/5} \] can u go on?
Do I put 1/5 in front of x and subtract the exponent by 1?
no. u are integrating. se the last post of eseidl
This one is identical to the ones we have done yesterday @hiralpatel121 (-: it's all the exponent law of integration.
so far you have \[ \large \int\sqrt[10]{x^2}\,dx=\int x^{1/5}\,dx=\frac{1}{?}x^? \]
1/5x
in the last post of eseidl u put n=1/5
the fraction is 2/11 not 2/10
right. sorry about that. it is in fact 2/11
Just put n=2/11 into the formula I gave you above. I assume you are good with adding fraction, etc.

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