, determine the velocity of the particle
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- Find the length and direction (when defined) of u xv and vxu. u = 5i - 2j - 6k, v= 6i – 6k The length ofuxvisDetermine the rest energy (in MeV) for a neutron with mass 1.675×10-27 kg.The fraction of particles that have an x-component velocity between C and Cx + dCx is described by (7)¹/²e-mc3/2kT e-mc/2kT dCx. Derive the average value of the positive values of Cx.
- Consider electrons accelerated to a total energy of 20.0 GeV in the 3.00-km-long Stanford Linear Accelerator. (a) What is the γ factor for the electrons? (b) How long does the accelerator appear to the electrons? Electron mass energy: 0.511 MeV.Since there is an upper limit on the speed of a particle, does it follow that there is also an upper limit on its momentum, and, therefore, on its kinetic energy? Explain.A Van de Graaff accelerator utilizes a 50.0 MV potential difference to accelerate charged particles such as protons. (a) What is the velocity of a proton accelerated by such a potential? (b) An electron?