Find the derivatives.

by differentiating the integral directly.

$\frac{d}{d0}{\int}_{0}^{\mathrm{tan}0}{\mathrm{sec}}^{2}ydy$

by differentiating the integral directly.

Chaya Galloway
2021-08-13
Answered

Find the derivatives.

by differentiating the integral directly.

$\frac{d}{d0}{\int}_{0}^{\mathrm{tan}0}{\mathrm{sec}}^{2}ydy$

by differentiating the integral directly.

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Laaibah Pitt

Answered 2021-08-14
Author has **98** answers

The derivatives will be:

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Find the equation of the tangent plane to the graph of $f(x,y)=8{x}^{2}-2x{y}^{2}$ at the point (5,4).

A)z=23x-15y+42

B)z=48x-80y+120

C)0=48x-80y+120

D)0=23x-15y+42

A)z=23x-15y+42

B)z=48x-80y+120

C)0=48x-80y+120

D)0=23x-15y+42

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Find all curves for which the curvature is 1 at every point. What are these curves?

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