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Suppose f(x, t) = x sin(5t). a) At any point (x, t), the differential is df = b) At the point (-2, π/3), the differential is df = 0 (c) At the point (-2, π/3) with dx = 0.3 and dt= -0.5, the differential is df=

Suppose f(x, t) = x sin(5t). a) At any point (x, t), the differential is df = b) At the point (-2, π/3), the differential is df = 0 (c) At the point (-2, π/3) with dx = 0.3 and dt= -0.5, the differential is df=

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.4: Derivatives Of Exponential Functions
Problem 37E: Use graphical differentiation to verify that ddxex=ex.
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Suppose f(x, t) = xª sin(5t). (a) At any point (x, t), the differential is df = (b) At the point (-2, π/3), the differential is df = (c) At the point (-2, π/3) with dx df = = = 0.3 and dt = -0.5, the differential is
Transcribed Image Text:Suppose f(x, t) = xª sin(5t). (a) At any point (x, t), the differential is df = (b) At the point (-2, π/3), the differential is df = (c) At the point (-2, π/3) with dx df = = = 0.3 and dt = -0.5, the differential is
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