Use the Divergence Theorem to find the flux of F across the surface σ with outward orientation. F x , y , z = x 2 i + y 2 j + z 2 k ; σ is the surface of the conical solid bounded by z = x 2 + y 2 and z = 1 .
Use the Divergence Theorem to find the flux of F across the surface σ with outward orientation. F x , y , z = x 2 i + y 2 j + z 2 k ; σ is the surface of the conical solid bounded by z = x 2 + y 2 and z = 1 .
Let the surface xz – yz³ + yz?
=
2, then
-
the equation of the tangent plane to the
surface at the point (2, –1, 1) is:
O x – y + 3z = 5
O x - 3z = 5
O x + 3z = 5
O x + y+ 3z = 5
O y+ 3z = 5
The slope of the surface z = xy² in the x-
direction at the
point (2, 3) is
O 12
O 8
O 11
O 9
O 10
Identify the surface by eliminating the parameters from the vector-valued function
r(u,v) = 3 cosv cosui + 3 cosv sinuj + Śsinvk
a. plane
b. sphere
c. paraboloid
d. cylinder
e. ellipsoid
d
b
a
e
(D
Chapter 15 Solutions
Calculus Early Transcendentals, Binder Ready Version
Precalculus: Mathematics for Calculus - 6th Edition
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