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An unknown solid with a uniform mass density. I am also given its vector field .
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The coordinates of the center of mass are therefore; (⅔a, ⅓b). In general, then .
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Since the answering time is running out, I don't have time to answer your problem. The center of mass is Σ(m_i r_i)/Σm_i. Use that formula to .
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I'll see if I can take a crack at it. First, focus on the denominator in those expressions. You're right to simply write it as "M", as you can see that it's the .
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The reason is the same, a familiarity with calculus and its use in physics is .
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If we divide Mo by the total mass, we can find the center of mass (balance point.)
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