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SOLVED:A homogeneous solid sphere of radius a is centered at the origin. For the section S bounded by the half-planes θ=-αand θ=α(like a section of an orange), find each value. (a) x -coordinate of the center of mass (b) Average distance from the z -axis
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SOLVED: A homogeneous sphere S. a uniform cylinder C, and a thin pipe P are in contact wherthey are released from rest on the incline shown. Knowing that all three objects roll without slipping, after 5 s of motion, if theta = 25, g=9.81, match:the distance between thecylinder and the sphere (m)1.2.07acceleration of cylinderdown the incline (m/s^2)2.2.47acceleration of sphere down the incline (m/s^2)3.2.774.2.96acceleration of pipe down
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SOLVED: Consider the homogeneous solid sphere whose surface is defined by ρ= 2 a cosϕ. It is divided into two parts by the plane z=a. (a) Find the attraction which each part exerts on a unit mass at the origin. (b) What is the ratio of the magnitudes of these attractions? (c) What is the combined attraction of both parts? | Numerade
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