Write all momentum calculations in units of MeV/c and keep 5
significant figures in all answers. The mass of the proton is m =
938.3 MeV/c2 (This is equivalent to m = 1.673 x
10-27 kg, but MeV/c2 is a more convenient
mass unit to use in atomic and nuclear physics
calculations.).
Calculate the Classical Momentum of a proton
traveling at 0.03 c
Calculate the Percent Error between the Classical
Momentum and the Relativistic Momentum at 0.03 c. Treat the
Relativistic Momentum as the accepted value.Calculate the
Relativistic Momentum of a proton traveling at
0.03 c.
Calculate the Classical Momentum of a proton traveling at 0.41 c.
Calculate the Relativistic Momentum of a proton traveling at 0.41 c.
Calculate the Percent Error between the Classical Momentum and the Relativistic Momentum at 0.41 c. Treat the Relativistic Momentum as the accepted value.
| Calculate the Classical Momentum of a proton traveling at 0.94 c. |
Calculate the Relativiistic Momentum of a proton
traveling at 0.94 c.
Calculate the Percent Error between the
Classical Momentum and the Relativistic Momentum at 0.94 c. Treat
the Relativistic Momentum as the accepted value
.
Classical momentum is defined as
Pc = m*v
Relativistic momentum is defined as
Pr = m*v /SQRT ( 1- v2/c2)
Percentage Error can be calculated as
Error = (Pr - Pc) / Pr * 100%
We have used all above expression in excel file and calculated values in below table:

Write all momentum calculations in units of MeV/c and keep 5 significant figures in all answers....
1. An elecron's mass is 0.511 MeV/c^2 , while a proton's mass is 938.3 MeV/c^2 , which is about (938.5 MeV/c^2 ) / (0.511 MeV/c^2 ) ~ 1800 times larger. So a proton traveling at a low speed of 1 m/s would have roughly the same momentum as an electron traveling at 1800 m/s. But since neither particle can reach the speed of light, it would seem impossible for an electron to have the same momentum as a relativistic proton...
Suppose that a proton is initially at rest. The proton’s kinetic energy is increased by accelerating it through a potential difference of 1.70×108 V. The mass of the proton is 938.3 MeV/c2. What is the proton’s Kinetic Energy (K)? Remember that K = Work Done = qV. Give your answer in eV. If an energy plant produces energy at a rate of 98 MW, determine how many protons must be converted to energy each second in order to do this....
state the equation that you use
Semiconductor Germanium has a density of 5323 a. cm- and atomic mass of 72.63u. If we assume that Germanium can contribute 1 conducting electron per atom, calculate the maximum number of conducting electrons in a silicon sample of 2cm X 10cm X 10cm. E1, frd = eftew+1E2, ~êr = ()**; Superconductor E3, M05T, = constant; E4, E,0) = 3.54k87c; E5, E,(T) = 1.74E,(0)(1-3)*; E6, critical magnetic field B.(T) = B_(0)(1-). Order of energy of...