Find equations for the tangent plane and normal line to the given surface at P 0 . (a) z = x 2 e 2 y ; P 0 ( 1 , ln 2 , 4 ) (b) x 2 y 3 z 4 + x y z = 2 ; P 0 ( 2 , 1 , − 1 )
Find equations for the tangent plane and normal line to the given surface at P 0 . (a) z = x 2 e 2 y ; P 0 ( 1 , ln 2 , 4 ) (b) x 2 y 3 z 4 + x y z = 2 ; P 0 ( 2 , 1 , − 1 )
-²=0.
Find the equation for (a) the tangent plane and (b) the normal line at the point Po(4,2,4) on the surface 4z -x
(a) Using a coefficient of 2 for x, the equation for the tangent plane is
2. Consider the function
(a) Find
= 3e y cos x + 2e siny.
z =
8²%
дхду
-(0,0) and
8²%
дудх
-(0,0)
(b) Find the slope of the surface z = 3e¯³ cos x + 2eª sin y in the y-direction at the point
(1,7).
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Chapter 13 Solutions
Calculus Early Transcendentals, Binder Ready Version
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