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Center of mass of area described by implicit function
Homework Statement I'm trying to find the center of mass of the region (x²+y²)² =2xy in the first quadrant, but I got stuck. The Attempt at a Solution What I did is make the substitution x = r cos(t), y = r sin(t), which gives the equation r^{4}=2r²cos(t) sin(t), so r² = sin(2t)...- Mare102
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- Area Center Center of mass Function Implicit Mass
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- Forum: Calculus and Beyond Homework Help