Let f (x, z) = 4xz³ – 2x + and g(x, z) = 3x – z+ 2xz –6. - Find: af(x,z) blank 1: evaluated at: x=3 and z=2 af(x,z) dz blank 2: evaluated at: x=3 and z=1 dg(x,z) blank 3: evaluated at: x=3 and z=4 ag(x,z) blank 4: evaluated at: x=2 and z=1 dz Blank # 1 Blank # 2 Blank # 3 Blank # 4

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.2: Exponential Functions
Problem 58E
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Let f (x, z) = 4xz3 – 2x + and g(x, z) = 3x – z+ 2xz – 6.
Find:
af(x,z)
blank 1:
evaluated at: x=3 and z=2
af(x,z)
blank 2:
evaluated at: x=3 and z=1
dz
ag(x,z)
blank 3:
evaluated at: x=3 and z=4
ag(x,2)
blank 4:
evaluated at: x=2 and z=1
dz
Blank # 1
Blank # 2
Blank # 3
Blank # 4
Transcribed Image Text:Let f (x, z) = 4xz3 – 2x + and g(x, z) = 3x – z+ 2xz – 6. Find: af(x,z) blank 1: evaluated at: x=3 and z=2 af(x,z) blank 2: evaluated at: x=3 and z=1 dz ag(x,z) blank 3: evaluated at: x=3 and z=4 ag(x,2) blank 4: evaluated at: x=2 and z=1 dz Blank # 1 Blank # 2 Blank # 3 Blank # 4
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