(a) f(2, 1, 2) (b) f(-3, 2, 1) (c) f(0, 0, 0) (e) f(t, 1², –t) (d) f(a, a, a) (f) f(a +b, a – b, b). 10. Let f(x, y, z) = zxy + x. Find (a) f(x+ y, x – y, x²) 11. Find F(f(x), g(y), h(z)) if F(x, y, z) = ye*yz, f (x) = x², 8(y) = y + 1, and h(z) = z². 12. Find g(u(x, y, z), v(x, y, z), w(x, y, z)) if g(x, y, z) = z sin xy,u(x, y, z) = x²z°,v(x, y, z) and w(x, y, z) = xy/z. (b) f(xy, y/x, xz). %3D %3D 2,3 %3D = TXYZ,
(a) f(2, 1, 2) (b) f(-3, 2, 1) (c) f(0, 0, 0) (e) f(t, 1², –t) (d) f(a, a, a) (f) f(a +b, a – b, b). 10. Let f(x, y, z) = zxy + x. Find (a) f(x+ y, x – y, x²) 11. Find F(f(x), g(y), h(z)) if F(x, y, z) = ye*yz, f (x) = x², 8(y) = y + 1, and h(z) = z². 12. Find g(u(x, y, z), v(x, y, z), w(x, y, z)) if g(x, y, z) = z sin xy,u(x, y, z) = x²z°,v(x, y, z) and w(x, y, z) = xy/z. (b) f(xy, y/x, xz). %3D %3D 2,3 %3D = TXYZ,
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
Related questions
Question

Transcribed Image Text:(a) f(2, 1, 2)
(b) f(-3, 2, 1)
(c) f(0, 0, 0)
(e) f(t, 1², –t)
(d) f(a, a, a)
(f) f(a +b, a – b, b).
10. Let f(x, y, z) = zxy + x. Find
(a) f(x+ y, x – y, x²)
11. Find F(f(x), g(y), h(z)) if F(x, y, z) = ye*yz, f (x) = x²,
8(y) = y + 1, and h(z) = z².
12. Find g(u(x, y, z), v(x, y, z), w(x, y, z)) if
8(x, y, z) = z sin xy,u(x, y, z) = x²z°,v(x, y, z)
and w(x, y, z) = xy/z.
(b) f(xy, y/x, xz).
%3D
2-3
%3D
= TXyZ,
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