Suppose z = x² sin y, x = 3s² + 2t², y = −4st. and as functions of x, y, s and t. дл Ət дл A. Use the chain rule to find ds дл = ds дл = at дл B. Find the numerical values of and oz when (s, t) = (-−3, 1). ds дл ds dz (-3, 1) = az (-3, 1) = Ət

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 68E
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Suppose z = x² sin y, x = 3s² + 2t², y = −4st.
and as functions of x, y, s and t.
дл
Ət
дл
A. Use the chain rule to find
ds
дл
=
ds
дл
=
at
дл
B. Find the numerical values of
and oz when (s, t) = (-−3, 1).
ds
дл
ds
dz (-3, 1) =
az (-3, 1) =
Ət
Transcribed Image Text:Suppose z = x² sin y, x = 3s² + 2t², y = −4st. and as functions of x, y, s and t. дл Ət дл A. Use the chain rule to find ds дл = ds дл = at дл B. Find the numerical values of and oz when (s, t) = (-−3, 1). ds дл ds dz (-3, 1) = az (-3, 1) = Ət
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