Solved: In 1116, find the center of mass of the lamina that has the given shape and
Chapter 9, Problem 15(choose chapter or problem)
In Problems 11–16, find the center of mass of the lamina that has the given shape and density.
Outside r=2 and inside \(r=2+2 \cos \theta\), y=0, first quadrant; density at a point P inversely proportional to the distance from the pole
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