Chapter 14: Q. 3 (page 1140)
Write two different normal vectors for a smooth surface S given by (x, y, g(x, y)) at the point
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Chapter 14: Q. 3 (page 1140)
Write two different normal vectors for a smooth surface S given by (x, y, g(x, y)) at the point
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Compute the curl of the vector fields:
.
What are the outputs of a vector field in the Cartesian plane?
Make a chart of all the new notation, definitions, and theorems in this section, including what each new item means in terms you already understand.
Find the integral of on the portion of the plane with the equation
with 2 ≤ x ≤ 7 and 1 ≤ z ≤ 2.
Why is the orientation of S important to the statement of
Stokes’ Theorem? What will change if the orientation is
reversed?
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