Chapter 14: Q. 5 (page 1153)
Conservative Vector Fields: Determine whether the vector fields that follow are conservative. If the field is conservative, find a potential function for it.
.
Short Answer
is not conservative.
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Chapter 14: Q. 5 (page 1153)
Conservative Vector Fields: Determine whether the vector fields that follow are conservative. If the field is conservative, find a potential function for it.
.
is not conservative.
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Calculus of vector-valued functions: Calculate each of the following.
Make a chart of all the new notation, definitions, and theorems in this section, including what each new thing means in terms you already understand.
Find
Where S is the portion of the sphere with radius 2, centered at the origin, and that lies below the plane with equation , with n pointing outwards.
Do the vectors in the range of point towards or away from the origin?
Find the area of S is the portion of the plane with equation x = y + z that lies above the region in the xy-plane that is bounded by y = x, y = 5, y = 10, and the y-axis.
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