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- i need the answer quicklyA wagon wheel heading down south from the land of the pines consists of a thin ring having a mass of me and six spokes made from slender rods with each having a mass of m,.. Tw Variable Value mc 7 kg mr 1.3 kg Tw 0.85 m a.) What is the moment of inertia through the center of the wheel in kg - m²? b.) What is the moment of inertia about point A in kg - m²?? ATwo astronauts each having a mass of 75kg are connected by a 10m rope of negligible mass. They are isolated in space, orbiting thier center of mass at speeds of 5 m/s. a) Treating the astronauts as particles, calculate the magnitude of the angular momentum and the rotational energy of the system b) By pulling on the rope, one of the astronauts shortens the distance between them to 5m. What is the new angular momentum of the system?
- A playground merry-go-round has Moment of Inertia of 500 kg-m2 and a radius of 4.5 m. Four children, each with a mass of 40 kg are riding the merry-go-round on its outer edge. The merry-go-round with the children has an angular speed of 0.44 rad/s. If all the children move to the center at the same time, what happens to the angular speed of the merry go round? Explain.NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. A system consists of three identical 15.32-lb particles A, B, and C. The velocities of the particles are, respectively, VA = VAJ, VB=vgi, and vc vck. The angular momentum of the system about O expressed in ft-lb-s is Ho = -1.2k. A 2 ft 2 ft B The velocity of particle A is ( The velocity of particle B is ( The velocity of particle Cis 1 ft VB 3 ft Determine the velocities of the particles. (You must provide an answer before moving to the next part.) ft/s)j. 0.59 ft/s)i. 4 ft ft/s)k.A playground merry-go-round has a mass of 120 kg and a radius of 1.80 m and it is rotating with an angular velocity of 0.450 rev/s. What is its angular velocity (in rev/s) after a 28.0 kg child gets onto it by grabbing its outer edge? The child is initially at rest. Ex rev/s S Stanned with CamScanner er a unber Additional Materials O Reading
- 12 3. Find the moment of inertia for the following cases. a. A quarter has a mass of 6 grams and a diameter of 24 millimeters. What is the moment of inertia when you spin it on a table? Give answer in kg m?. b. A figure skater can be modelled as a cylinder of mass 48 kg and radius 0.25 m. Determine the moment of inertia of the figure skater spinning about her center of mass. Give answer in kg m?.A thin 7.0-kgkg wheel of radius 35 cmcm is weighted to one side by a 1.20-kgkg weight, small in size, placed 21 cmcm from the center of the wheel. Part A. Calculate the position of the center of mass of the weighted wheel (distance from the center of the wheel). Part B. Calculate the moment of inertia about an axis through its cmcm, perpendicular to its face.5. The plate shown moves in the xy plane. Knowing that (V₂), = 12 in./s, (V₂), = -4 in./s, and (Vc), = - 24 in./s, determine (a) the angular velocity of the plane, (b) the velocity of the point B, and (c) the point of the plate with zero velocity 4 in. 2 in. O [VA = (VA)xi + (VA)yj 2 in. VB = (UB)¸i + (UB)yj -6 in.- vc = (vc),i + (Vc)yj x