I am to find the line integral of (xcos(z)-yze^x)i+(xcos(z)-ze^x)j-(xysin(z)+ye^x)k where c is given by the following parametric description:
x=4cos(2t)
y=2sin(2t)
I'm not sure how do to this because the vector field is three dimensional while the region is two dimentional so I can't find f*dr. Unless I can assume z=0. I tried to see if this was a conservative vector field and it was not(curl(f)≠0). I'm also unsure what my bounds on the integral would be(What t varies between).
x=4cos(2t)
y=2sin(2t)
I'm not sure how do to this because the vector field is three dimensional while the region is two dimentional so I can't find f*dr. Unless I can assume z=0. I tried to see if this was a conservative vector field and it was not(curl(f)≠0). I'm also unsure what my bounds on the integral would be(What t varies between).