Chapter 11.3, Problem 63E

Find the area of the region of intersection of the curves r = 4+3 cos and r = 2 cos 0. Identify and sketch the curves. Label the points of intersection and shade the desired region.

- Sketch and find the area of the region that lies inside the curve inside r = 6 sine and outside the curve r = 2 + 2 sine. Sketch and find the area of the region that lies outside the curve r = 1+ cose and outside the curve r = √√3 sine

Find the area of the given region analytically and sketch the curves. It is the common interior of r=3-2sin⁡θ and r=-3+2sin⁡θ I also attached a picture of the problem, thank you.