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- Find the area of the region which is inside the polar curve r=3cos(theta) and outside the curve r=2-1cos(theta)Find the area of the region within the polar curve r1 = 9 cos θ but outside the polar curve r2 =3+3cosθ.Given two polar curves and r=2cos2θ , r =1 as in Figure 1. Find the area of the shaded region by using the single integration in polar coordinates.
- Find the area of the region enclosed by one love of the curve with the polar equation r=2sin3θ.Find an iterated integral in polar coordinates that represents the area of the given region in the polar plane and then evaluate the integral. One loop of the curve r = 4 sin3θ.Sketch r = 4 + 8 cos θ on the image below and find the area outside the inner loop of the curve using polar coordinates integration.
- Use the integration capabilities of a graphing utility to approximate the area of the region bounded by the graph of the polar equation. r = 2/(7 − 6 sin)Use the integration capabilities of a graphing utility to approximate the area of the surface formed by revolving the polar equation over the given interval about the polar axis. r = 4 cos 2θ, [0, π/ 4]Find the area of the region inside the polar graph: r = 1 - sinx