econan1214
New member
- Joined
- Dec 7, 2015
- Messages
- 2
Please help me with these 2 Calculus problems !
1) set up the simplified integral that would compute the line integral \int of C of vector F dotted with vector dr, where vector F(x,y) = <x+xy, xy^2>, and C is part of the parabola y = x^2, oriented from the point (-2,4) to (3,9).
2) double integral of R of ydA, where R is Gertrude's parallelogram with vertices at (-1,4), (4,7), 10,3), (5,0), by using Gertrude's change of variables: x= (15/19)(u-v), and y= (9/19)u +(10/19)v
Thanks alot in advance guys !
1) set up the simplified integral that would compute the line integral \int of C of vector F dotted with vector dr, where vector F(x,y) = <x+xy, xy^2>, and C is part of the parabola y = x^2, oriented from the point (-2,4) to (3,9).
2) double integral of R of ydA, where R is Gertrude's parallelogram with vertices at (-1,4), (4,7), 10,3), (5,0), by using Gertrude's change of variables: x= (15/19)(u-v), and y= (9/19)u +(10/19)v
Thanks alot in advance guys !