An electron and a positron, each moving at 3.0 x 10^5m/s, collide head on, disappear, and produce two photons moving in opposite directions, each with the same energy and momentum.
Determine the energy and momentum of each photon (show your units)
An electron and a positron, each moving at 3.0 x 10^5m/s, collide head on, disappear, and...
An electron (rest mass me) of energy E makes a head-on collision with a positron (positron is electron’s antiparticle, it has the same mass as electron, but opposite charge) In collision the two particles annihilate each other and are replaces by two photons (γ rays) of equal energy, each traveling at equal angles θ with electron’s direction of motion. Find 1. The energy of each photon. 2. The momentum p of each photon. 3. The angle θ. Problem 3. Electron-positron...
An electron-positron pair (positron is electron’s antiparticle, it has the same mass as electron, but opposite charge) can be produced what two photon are collided. Two photons of frequency ω are collided head-on. What will be the electron’s momentum? Electron’s rest mass is me Problem 4. Electron-positron production An electron-positron pair (positron is electron's antiparticle, it has the same mass as electron, but opposite charge) can be produced what two photon are collided. Two photons of frequency w are collided...
Problem 4. Electron-positron production An electron-positron pair (positron is electron’s antiparticle, it has the same mass as electron, but opposite charge) can be produced what two photon are collided. Two photons of frequency ω are collided head-on. What will be the electron’s momentum? Electron’s rest mass is me.
An electron having a kinetic energy of 10 GeV makes a head-on collision with a positron having the same energy. The collision produces two muons (mc2 = 105.7 MeV) moving in opposite directions. Find the kinetic energy and velocity of each muon.
Show your solution 5. An electron and a positron (antielectron), both nearly at rest, collide. What particle(s) is (are) produced? a. One photon of energy 1.02 Mev b. Two photons of energy 1.511 keV c. A pi-meson d. A K-meson and an anti-neutrino e. A W gauge boson
the annihilation of an electron and a positron, each with negligible kinetic energy, results in the production of two photons with the same energy. (a) Determine the energy of each photon in MeV. MeV (b) Determine the wavelength of each photon. m
An electron and a positron each have a mass of 9.11 × 10-31 kg. They collide and both vanish, with only electromagnetic radiation appearing after the collision. If each particle is moving at a speed of 0.42c relative to the laboratory before the collision, determine the energy of the electromagnetic radiation. Particles before annihilation Burst of EM radiation after annihilation
the annihilation of an electron and a positron, each with negligible kinetic energy, results in the production of two photons with the same energy. (a) Determine the energy of each photon in MeV. MeV (b) Determine the wavelength of each photon. m
An electron and a positron are moving toward each other and each has speed 0.420 c in the lab frame. What is the kinetic energy of each particle? in J The e+ and e− meet head-on and annihilate. What is the energy of each photon that is produced? in J What is the wavelength of each photon? in meters
An η meson, whose rest energy is 548 MeV, is moving in the Lab frame with a total energy of 685 MeV in the +x-direction. It decays into two photons a) What is the momentum of the n before the decay? b) What is the velocity of the n before the decay? c) Given that one of the photons is detected going in the +x-direction (this is one of many possible scenarios), find its energy and the energy and direction...