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Compton used photons of wavelength 0.0711 nanometer.
a) Find the energy of these photons?
b) Find the wavelength of the photons scattered at θ=180?
c) Find the energy of the photons scattered at θ=180?
d) Find the recoil energy of the electrons?
A hard disk in your computer spins at 5400 rpm. if this disk turns through 12 revolutions before coming to a stop, find the disks angular acceleration
A 3.0 kg block slides down a plane inclined200 to the horizontal with a coefficent of kinetic frictionbetween the block and the pane of 0.275. What would the net work be the net work done
A mass m travels at speed 3c/5, and another mass m sits at rest. a) Find the energy and momentum of the two particles in the lab frame. b) Find the speed of the CM of the system,
If a particle of mass 4.9 kg is moving east at 10 m/s and a particle of mass 19 kg is moving west at 10 m/s, what is the velocity of the center of mass of the pair
if two neutral conducting pop cans are touching each other and a positively charged ballon is brought near them then
A 25-? resistance is connected in series with a 30-mH inductance and a 12-µF capacitor, obtain the power dissipated in the circuit
A wave crest passes an observation point followed by a second crest. how long are the wavelengths
If hot air is used instead of helium, what is the required volume of the balloon if the air inside can be maintained at 37.0 oC
While john is travelling along an interstate highway, he notices a 160 mile marker as he passes through town. Later John passes another mile marker, 119.
Water moves through a constricted pipe in steady, ideal flow. At the lower point the pressure is 1.73 105 Pa and the pipe radius is 2.80 cm. Find the speed of flow in the lower section
A rod flies with constant velocity past a mark which is stationary in the K frame. In the K frame, it takes the rod Deltat = 20 ns to fly pass the mark. In the K' frame fixed to the rod, the mark moves past the rod in Deltat' = 25 ns. Find (a) the ve..
in this exercise we will use the principle of angular momentum to eventually derive the moment of inertia integral. for
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