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Question 27
Find the partial derivative ∂z∂y for the function z=16y2x\text { Find the partial derivative } \frac { \partial z } { \partial y } \text { for the function } z = 16 y ^ { 2 } \sqrt { x } Find the partial derivative ∂y∂z for the function z=16y2x
A) ∂z∂y=16yx\frac { \partial z } { \partial y } = 16 y \sqrt { x }∂y∂z=16yx B) ∂z∂y=129yx\frac { \partial z } { \partial y } = 129 y \sqrt { x }∂y∂z=129yx C) ∂z∂y=32yx\frac { \partial z } { \partial y } = 32 y \sqrt { x }∂y∂z=32yx D) ∂z∂y=193yx\frac { \partial z } { \partial y } = 193 y \sqrt { x }∂y∂z=193yx E) ∂z∂y=192yx\frac { \partial z } { \partial y } = 192 y \sqrt { x }∂y∂z=192yx
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Q22: Q23: Q24: Find the limit Q25: Use polar coordinates and L'Hopital's RuleQ26: Find the partial derivative Q28: Find the partial derivative Q29: Find the limit. Q30: Discuss the continuity of the function.Q31: Determine the continuity of the compositeQ32: Determine the continuity of the function
Q23: Q24: Find the limit Q25: Use polar coordinates and L'Hopital's RuleQ26: Find the partial derivative Q28: Find the partial derivative Q29: Find the limit. Q30: Discuss the continuity of the function.Q31: Determine the continuity of the compositeQ32: Determine the continuity of the function
Q24: Find the limit
Q25: Use polar coordinates and L'Hopital's Rule
Q26: Find the partial derivative
Q28: Find the partial derivative
Q29: Find the limit.
Q30: Discuss the continuity of the function.
Q31: Determine the continuity of the composite
Q32: Determine the continuity of the function
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