A point objects of mass m is slipping down on a smooth hemispherical body of mass M and radius R. The point object is tied to a wall with an ideal string as shown. At a certain instant

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A point objects of mass m is slipping down on a smooth hemispherical body of mass M and radius R. The point object is tied to a wall with an ideal string as shown. At a certain instant, speed of the hemisphere is v and its acceleration is a. Then speed v(p) and acceleration a(p) of a particle has value (Assume all the surfaces in contact are frictionless)
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A point objects of mass m is slipping down on a smooth hemispherical body of mass M and radius R. The point object is tied to a wall with an ideal string as shown. At a certain instant, speed of the hemisphere is v and its acceleration is a. Then speed v(p) and acceleration a(p) [...]
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Tags: A point objects of mass m is slipping down on a smooth hemispherical body of mass M and radius R. The point object is tied to a wall with an ideal string as shown. At a certain instant , speed of the hemisphere is v and its acceleration is a. Then speed v_(p) and acceleration a_(p) of a particle has value (Assume all the surfaces in contact are frictionless) ,