Antiproton of kinetic energy E_k collides (bumps) with a proton
at rest. How much energy is...
Antiproton of kinetic energy E_k collides (bumps) with a proton
at rest. How much energy is available for the production of new
particles that have a mass.
relativistic calculation is needed and a must!
A proton collides elastically with another proton that is
initially at rest. The incoming proton has an initial speed of
4.00e5 m/s. The incoming proton has an initial speed of 4.00e5 m/s
and makes a glancing collision with the second proton (at close
separations, the protons exert a repulsive electrostatic force on
each other). After the collision, one proton moves off at an angle
of 30.0 degrees to the original direction of motion and the second
deflects at an angle...
A proton moving at 40 m/s due East collides with another proton
at rest. Assume the collision is elastic and glancing. After the
collision, one proton moves 30◦ south of East. Find the magnitude
an direction of the other proton after the glancing collision
A proton moving at 40 m/s due East collides with another proton
at rest. Assume the collision is elastic and glancing. After the
collision, one proton moves 30◦ south of East. Find the magnitude
an direction of the other proton after the glancing collision
Calculate the speed (in m/s) of an electron and a proton with a
kinetic energy of 1.70 electron volt (eV). (The electron and proton
masses are me = 9.11 ✕ 10−31 kg and mp = 1.67 ✕ 10−27 kg.
Boltzmann's constant is kB = 1.38 ✕ 10−23 J/K.)
(a) an electron m/s
(b) a proton m/s
(c) Calculate the average translational kinetic energy in eV of
a 3.15 ✕ 102 K ideal gas particle. (Recall from Topic 10 that 1...
A- How much work is required to accelerate a proton from rest up
to a speed of 0.995c?
W = ? J
B- What would be the momentum of this proton?
P = ? kg⋅m/s
A proton in a high-energy accelerator moves with a speed of
c/2. Use the work–kinetic energy theorem to find the work
required to increase its speed to the following speeds.
A. .710c answer in units of MeV?
b..936c answer in units of Gev?
A proton in a high-energy accelerator moves with a speed of
c/2. Use the work–kinetic energy theorem to find the work
required to increase its speed to the following speeds.
(a) 0.530c
MeV
(b) 0.940c
GeV
1. What is the momentum (p) of a 960-MeV proton
(that is, its kinetic energy is 960 MeVMeV )?
Express your answer with the appropriate units.
2. An electron (mmm = 9.11×10−31 kg
) is accelerated from rest to speed vv by a conservative force. In
this process, its potential energy decreases by
6.70×10−14 JJ . Determine the electron's speed, v. (in
term of c.)
5. What fraction of rest mass energy is converted from potential
energy to kinetic energy when a particle comes from infinity to the
event horizon of a black hole?