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Triple integrals. Changing the limits of integration.
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Change the limits of integration for the following triple integral \[\int\limits_{0}^{2}\int\limits_{0}^{x^2}\int\limits_{0}^{x}f(x,y,z) dzdydx\]
Algebraically
@Zarkon
use the inequalities inside the integral \[0\le x\le 2\] \[0\le y\le x^2\] \[0\le z\le x\]
I have written down the implied inequalities.
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but I do not know where to go from there.
@Zarkon
probably better to write \[0\le x\le 2\] \[0\le y\le x^2\le 4\Rightarrow 0\le \sqrt{y}\le x\le 2\] \[0\le z\le x\le 2\]
Now if I define \[0\le z \le2\]
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