MATH 215 Midterm: exam2w16

• School: U of M
• Department: Mathematics
• Course: MATH 215
• Professor: All

Document Summary

Winter 2016, math 215 calculus iii, exam 2. 3/24/2016, 6:10-7:40pm (90 minutes: (10 points) the half cone z = px2 + y2 divides the ball x2 + y2 + z2 1 into two parts. Suppose that the density of this lamina at any point is proportional to the distance to the point from the origin. On the other hand, there is an absolute minimum. 3 ey dy dx: (10 points) a particles moves in a velocity vector eld ~v(x, y) = hx2, x + y2i. Suppose that the particle is at position (2, 1) at time t = 10.