I think I know how to do this question but I'm stuck on finding the partial derivatives of this integral:.
\(\displaystyle \mbox{Compute the maximal rate of change in }\, f\, (x,\, y)\, =\, \)
. . .\(\displaystyle \displaystyle \int_{-4}^{x^3\, y^2}\, \cos\,\left(\cos\, t\right)\, dt\, \mbox{ at the point }\, \left(\pi,\, 1\right).\)
Thanks in advance!
\(\displaystyle \mbox{Compute the maximal rate of change in }\, f\, (x,\, y)\, =\, \)
. . .\(\displaystyle \displaystyle \int_{-4}^{x^3\, y^2}\, \cos\,\left(\cos\, t\right)\, dt\, \mbox{ at the point }\, \left(\pi,\, 1\right).\)
Thanks in advance!
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