MAT136H1 Lecture Notes - Polar Coordinate System, Cartesian Coordinate System
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MAT136H1 Full Course Notes
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Question #3 (medium): area of one loop of polar curve. Upon drawing the polar equation curve, trace out what makes one complete loop. It should match with the cartesian coordinate where intercepts occur. Take two -intercepts next to each other, then over that interval calculate the area of one loop of polar curve based on . Find the area of the region enclosed by one loop of the curve. The graph of the polar equation using cartesian coordinates looks as follows: From there, the graph of the polar equation curve looks as follows: