Exam 13: Partial Derivatives

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Evaluate Evaluate   . .

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Let Let   . Find   and   . . Find Let   . Find   and   . and Let   . Find   and   . .

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Let Let   . Find   . . Find Let   . Find   . .

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Let Let   . Find an equation of the level surface passing through   . . Find an equation of the level surface passing through Let   . Find an equation of the level surface passing through   . .

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Use the chain rule to find Use the chain rule to find   and   if w = 4 + ln(x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup>), x = e <sup>r</sup> cos s, y = e <sup>r</sup> sin s, z = e <sup>s</sup> . and Use the chain rule to find   and   if w = 4 + ln(x<sup>2</sup> + y<sup>2</sup> + z<sup>2</sup>), x = e <sup>r</sup> cos s, y = e <sup>r</sup> sin s, z = e <sup>s</sup> . if w = 4 + ln(x2 + y2 + z2), x = e r cos s, y = e r sin s, z = e s .

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Find the slope of the surface z = 12x2y3 in the y-direction at the point (1, 2, 96).

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Evaluate Evaluate   . .

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Find an equation for the tangent plane to Find an equation for the tangent plane to   at   . at Find an equation for the tangent plane to   at   . .

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Find the point(s) on Find the point(s) on   that are closest to   . that are closest to Find the point(s) on   that are closest to   . .

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Let Let   . Compute the differential dz. . Compute the differential dz.

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Find an equation for the tangent plane to Find an equation for the tangent plane to   at   . at Find an equation for the tangent plane to   at   . .

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Find Find   and   if z = x<sup>3</sup> + xy - y cos xy + 2. and Find   and   if z = x<sup>3</sup> + xy - y cos xy + 2. if z = x3 + xy - y cos xy + 2.

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Evaluate Evaluate   . .

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Let Let   . Describe the level surface passing through   . . Describe the level surface passing through Let   . Describe the level surface passing through   . .

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Find f x (x, y) and f y (x, y) if f(x, y) = 5 + x y .

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Evaluate Evaluate   . .

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For the gas law For the gas law   = RT, where R is a constant, estimate the change in RT as P goes from 1atm to 1.001atm and V goes from 2m<sup>3</sup> to 2.003m<sup>3</sup>. Answer in atm·m<sup>3</sup>. = RT, where R is a constant, estimate the change in RT as P goes from 1atm to 1.001atm and V goes from 2m3 to 2.003m3. Answer in atm·m3.

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Use Lagrange multipliers to find the maximum and minimum values of Use Lagrange multipliers to find the maximum and minimum values of   subject to   . subject to Use Lagrange multipliers to find the maximum and minimum values of   subject to   . .

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Let Let   . Find   if   . . Find Let   . Find   if   . if Let   . Find   if   . .

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Use implicit differentiation to find Use implicit differentiation to find   and   if x<sup>2</sup>z<sup>2</sup> - 2xyz + y<sup>2</sup>z<sup>3</sup> = 12. and Use implicit differentiation to find   and   if x<sup>2</sup>z<sup>2</sup> - 2xyz + y<sup>2</sup>z<sup>3</sup> = 12. if x2z2 - 2xyz + y2z3 = 12.

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