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An object of mass m r = ro 1+cos 0 moves in a parabolic trajectory given by (ro = 12). mk a) Calculate the force that ensures the motion of the object in this orbit. b) Calculate the potential and kinetic energy of the object. Find the total energy by writing. Trajectory differential equation: (6 (-) + = ²2 (²) + = = - / ² ƒ ( ) ) mr² 10²

An object of mass m r = ro 1+cos 0 moves in a parabolic trajectory given by (ro = 12). mk a) Calculate the force that ensures the motion of the object in this orbit. b) Calculate the potential and kinetic energy of the object. Find the total energy by writing. Trajectory differential equation: (6 (-) + = ²2 (²) + = = - / ² ƒ ( ) ) mr² 10²

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An object of mass m r = To 1+cos 0 moves in a parabolic trajectory given by (r =). mk a) Calculate the force that ensures the motion of the object in this orbit. b) Calculate the potential and kinetic energy of the object. Find the total energy by writing. Trajectory differential equation: (0³² (²-) + - = — ²2² ƒ (r)). mr²
Transcribed Image Text:An object of mass m r = To 1+cos 0 moves in a parabolic trajectory given by (r =). mk a) Calculate the force that ensures the motion of the object in this orbit. b) Calculate the potential and kinetic energy of the object. Find the total energy by writing. Trajectory differential equation: (0³² (²-) + - = — ²2² ƒ (r)). mr²
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