Consider the function of four variables given by f(x, y, z, w) = 24 · x . y. z + 20 · w² .x · y · z – 26 · w? . y . z. The total number of fourth order partial derivatives that f has is Evaluate the partial derivatives fxyzw ɑnd fywxz ɑat the point (x, y, z, w) = (1, 0, –1, 1) fxyzw(1, 0, – 1, 1) = f ywxz(1, 0, – 1, 1) =

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Consider the function of four variables given by
2
f(x, y, z, w) = 24 · x · y · z + 20 · w² . x · y · z – 26 · w² · y · z.
The total number of fourth order partial derivatives that f has is
Evaluate the partial derivatives fxyzw ɑnd fywxz ɑat the point
(x, y, z, w) = (1,0, –1, 1)
fxyzw(1, 0, – 1, 1) =
f ywxz(1, 0, – 1, 1) =
Transcribed Image Text:Consider the function of four variables given by 2 f(x, y, z, w) = 24 · x · y · z + 20 · w² . x · y · z – 26 · w² · y · z. The total number of fourth order partial derivatives that f has is Evaluate the partial derivatives fxyzw ɑnd fywxz ɑat the point (x, y, z, w) = (1,0, –1, 1) fxyzw(1, 0, – 1, 1) = f ywxz(1, 0, – 1, 1) =
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