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The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m?
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The particle A and B of mass m and one particle C of mass M are kept o...
Given information:
- Mass of particle A: m
- Mass of particle C: M
- Initial velocity of particle A: vi
- Energy loss: 7/8 of initial energy
Analysis:
- In an inelastic collision, kinetic energy is not conserved.
- Total initial energy = Initial kinetic energy of A + Initial kinetic energy of B + Initial kinetic energy of C
- Total final energy = Final kinetic energy of A + Final kinetic energy of B + Final kinetic energy of C
Energy loss:
- Energy loss = Initial energy - Final energy
- Energy loss = Initial kinetic energy of A + Initial kinetic energy of B + Initial kinetic energy of C - Final kinetic energy of A - Final kinetic energy of B - Final kinetic energy of C
- Given that energy loss is 7/8 of initial energy, we can write the equation.
Calculations:
- Initial kinetic energy of A = (1/2)mv^2
- Initial kinetic energy of B = 0 (as it's initially at rest)
- Initial kinetic energy of C = 0 (as it's initially at rest)
- Final kinetic energy of A = Final kinetic energy of B = Final kinetic energy of C = (1/2)(m + M)V^2 (V is the common final velocity after the collisions)
- Putting all these values in the energy loss equation and given energy loss is 7/8 of initial energy, we can solve for M.
Therefore, the value of M is 8m.
- Mass of particle A: m
- Mass of particle C: M
- Initial velocity of particle A: vi
- Energy loss: 7/8 of initial energy
Analysis:
- In an inelastic collision, kinetic energy is not conserved.
- Total initial energy = Initial kinetic energy of A + Initial kinetic energy of B + Initial kinetic energy of C
- Total final energy = Final kinetic energy of A + Final kinetic energy of B + Final kinetic energy of C
Energy loss:
- Energy loss = Initial energy - Final energy
- Energy loss = Initial kinetic energy of A + Initial kinetic energy of B + Initial kinetic energy of C - Final kinetic energy of A - Final kinetic energy of B - Final kinetic energy of C
- Given that energy loss is 7/8 of initial energy, we can write the equation.
Calculations:
- Initial kinetic energy of A = (1/2)mv^2
- Initial kinetic energy of B = 0 (as it's initially at rest)
- Initial kinetic energy of C = 0 (as it's initially at rest)
- Final kinetic energy of A = Final kinetic energy of B = Final kinetic energy of C = (1/2)(m + M)V^2 (V is the common final velocity after the collisions)
- Putting all these values in the energy loss equation and given energy loss is 7/8 of initial energy, we can solve for M.
Therefore, the value of M is 8m.
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The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m?
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The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m? for Physics 2024 is part of Physics preparation. The Question and answers have been prepared according to the Physics exam syllabus. Information about The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m? covers all topics & solutions for Physics 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m?.
The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m? for Physics 2024 is part of Physics preparation. The Question and answers have been prepared according to the Physics exam syllabus. Information about The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m? covers all topics & solutions for Physics 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The particle A and B of mass m and one particle C of mass M are kept on the x axis in the order ABC. Particle A is given a velocity vi. Consequently there are two collisions, both of which are completely inelastic. If there's bet energy loss because of these collisions is 7/8 of the initial energy, the value of M is( ignore frictional forces) a. 8m b. 6m c. 4m d. 2m?.
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