1. One way that scientists measure the mass of an unknown particle is to bounce a known particle, such as a proton or an
Posted: Mon Jul 11, 2022 12:59 pm
1. One way that scientists measure the mass of an unknown particle is to bounce a known particle, such as a proton or an electron, off the unknown particle in a bubble chamber. The initial and rebound velocities of the known particle are measured from photographs of the bubbles it creates as it moves; the information is used to determine the mass of the unknown particle.
A. If a known particle of mass đ and initial speed đŁ0 collides elastically, head-on with a stationary unknown particle and then rebounds with speed đŁ, find an expression for the mass đu of the unknown particle in terms of đ, đŁ, and đŁ0.
đu=
B. Assume that the known particle is a proton, with initial speed đŁ0=3.00Ă10^4 m/s, and that the unknown particle is a neutron. What will be the recoil speed đŁp of the proton?
đŁp= m/s
C. What will be the final speed đŁn of the neutron?
đŁn= m/s
2. Two hockey players collide on the ice and go down together in a tangled heap. Player 1 has a mass of 105kg and player 2 has a mass of 92.0kg. Before the collision, player 1 had a velocity đŁâ 1,i of 6.10 m/s6.10 m/s in the +đĽ direction, and player 2 had a velocity đŁâ 2,i of 5.60 m/s at an angle đ2,i of 72.0â with respect to the +đĽ -axis, as shown in the figure.
At what final speed đŁf do the players slide together on the ice after the collision?
đŁf= m/s
At what angle đf relative to the +đĽ-axis do the players slide together on the ice after the collision?
đf=
please answer all
A. If a known particle of mass đ and initial speed đŁ0 collides elastically, head-on with a stationary unknown particle and then rebounds with speed đŁ, find an expression for the mass đu of the unknown particle in terms of đ, đŁ, and đŁ0.
đu=
B. Assume that the known particle is a proton, with initial speed đŁ0=3.00Ă10^4 m/s, and that the unknown particle is a neutron. What will be the recoil speed đŁp of the proton?
đŁp= m/s
C. What will be the final speed đŁn of the neutron?
đŁn= m/s
2. Two hockey players collide on the ice and go down together in a tangled heap. Player 1 has a mass of 105kg and player 2 has a mass of 92.0kg. Before the collision, player 1 had a velocity đŁâ 1,i of 6.10 m/s6.10 m/s in the +đĽ direction, and player 2 had a velocity đŁâ 2,i of 5.60 m/s at an angle đ2,i of 72.0â with respect to the +đĽ -axis, as shown in the figure.
At what final speed đŁf do the players slide together on the ice after the collision?
đŁf= m/s
At what angle đf relative to the +đĽ-axis do the players slide together on the ice after the collision?
đf=
please answer all