Explain why the conservation laws of physics are not violated when a positron and an electron annihilate each other. (Note there are more conservation laws in physics than charge)
A position is the antiparticle of electron, i.e. it has same mass as an electron but opposite charge. Now when the annihilation occurs, high energy photons are emmited. As already noted in question charge conservation is not violated as photons have no charge and initially we had a total charge of zero. Now other conservation laws we have to look at are energy conservation and momentum conservation. We know that photons don't have mass but they do have energy and momentum, so the total energy of the system initially which will include the rest mass energy as well will be same as the total energy of the photons. To look at how the momentum is conserved..Suppose initially the system had total momentum to the right and after the annihilation two photon is produced, one moves to left and other to the right, then for momentum to be conserved the photon moving to right will be more energetic or will carry more momentum than the one moving to the left. Spins of the total system is also conserved in an elementary particle interaction.. Both electron and positron are spin 1/2 particles so the total spin of the system will either be 0 or 1, as it should be an integer otherwise we couldn't have the same spin after The annihilation as photons are spin 1 particles, and their Total spin must be an integer..If initially we Had Angular Momentum, don't worry, it's strange but photons do have angular momentum..Even static electromagnetic field too have angular momentum. So after annihilation photons will save us from violating any of the conservation laws. Although seeing that is not trivial at all..I have given a very brief and rough qualitative description of how conservatives remains intact.
Explain why the conservation laws of physics are not violated when a positron and an electron...
Particle Physics Let's do a little particle physics. Back in the '9os there was a large electron-positron collider at CERN in Geneva, Switzerland, called the "Large electron-positron collider," or LEP for short. (This collider was broken down and rebuilt into an even larger one that runs to this day, called the "Large hadron collider" or LHC.) It was LEP that discovered the W and Z bosons, which mediate weak nuclear processes like the beta decay of free neutrons Anyway, near...
A positron is the antiparticle of the electron. Suppose an electron and a positron collide and annihilate each other. How much energy is released? The electron and positron each have a mass of 9.1 x 10-31 kg.
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...
When a positron and an electron annihilate one another, the resulting mass is completely converted to energy. Calculate the energy associated with this process in kJ/mol. (I got 9.861 x 10^7 kJ per mol of reactant and that is wrong.)
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
Name the conservation law (or laws) that prevent each of the following reactions from occurring. (Select all that apply.) (a) + + conservation of charge conservation of baryon number conservation of electron-lepton number conservation of muon-lepton number conservation of energy Х (b) "**"+ve conservation of charge conservation of baryon number conservation of electron-lepton number conservation of muon-lepton number conservation of energy (c) P- ** + " + " conservation of charge conservation of baryon number conservation of electron-lepton number conservation...
Positronium is a hydrogen-like atom that consists of a positron (anti-electron) and an electron revolving around one another. The positron has the same mass as an electron but the opposite charge (same magnitude, but positive). a. Use Bohr's theory and the reduced mass (see problem lb and Krane Sec. 6.8) of the positron-electron system to show that 6.8 eV En= --"2_ , for positronium. b. The n -1 to n-2 transition in positronium has been measured to be roughly 1.2336...
Explain why the law of demand is not violated when you observe the quantity demanded of ice cream cones at your local park is lower in December than in July even though the price is higher in July than it is in December.
9. The existence of the neutrino was postulated to account for which basic conservation laws during the beta decay process? a. conservation of energy b. conservation of momentum c. Both choices a and b are valid. d. None of the above choices are valid. 10. A radioactive isotope that emits a gamma quantum will change in what respect? a. Atomic number increases by one. b. Atomic number decreases by one. c. Atomic mass number decreases by one. d. None of...
electron and positron (an electron's antiparticle, having the same mass but opposite charge) form a bound system orbiting a common center. The particles are a distance b from each other and move with the same speed. What is the orbital period of the particles?