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17-22 Use appropriate forms of the chain rule to find əz/du and əz/əv. I 17. z 3D 8x*у - 2х + 3у; х — иv, у 3D и — v 18. z = x2 – y tan x; x = u/v, y = u²v² %3D - 19. z %3D х/у; х 3D2 cos u, у 3 3 sin v

17-22 Use appropriate forms of the chain rule to find əz/du and əz/əv. I 17. z 3D 8x*у - 2х + 3у; х — иv, у 3D и — v 18. z = x2 – y tan x; x = u/v, y = u²v² %3D - 19. z %3D х/у; х 3D2 cos u, у 3 3 sin v

Calculus: Early Transcendentals
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...
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17-22 Use appropriate forms of the chain rule to find əz/ðu and əz/əv. ▪ 17. z %3D 8x?у — 2х + 3у; х — иv, у 3 и — v 18. z = x? – y tan x; x = u/v, y = u²v² 19. z = x/y; x = 2 cos u, y = 3 sin v 20. z 3D 3x — 2у; х —D и +vInu, у %3D и? — vIn v = Juv, y = 1/v 21. z = e**y; x = 22. z = cos x sin y; x = u – v, y = u² + v²
Transcribed Image Text:17-22 Use appropriate forms of the chain rule to find əz/ðu and əz/əv. ▪ 17. z %3D 8x?у — 2х + 3у; х — иv, у 3 и — v 18. z = x? – y tan x; x = u/v, y = u²v² 19. z = x/y; x = 2 cos u, y = 3 sin v 20. z 3D 3x — 2у; х —D и +vInu, у %3D и? — vIn v = Juv, y = 1/v 21. z = e**y; x = 22. z = cos x sin y; x = u – v, y = u² + v²
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