Verify that the cyclotron frequency `omega = eB/m` has the correct dimensions of `(T)^-1`.

Verify that the area under the p-V curve has dimensions of work.

A closed pipe has certain frequency. Now its length is halved. Considering the end correction, its frequency will now become

[L^(-1)M^(1)T^(-2)] are the dimensions of

Derive the relation between velocity, frequency and wavelength of a wave. A certain sound waves in air has a speed 340 m//s and wavelength 1.7m. For this wave calculate the frequency and time period.

The cyclotron frequency of an electron rotating in a magnetic field of 1 T is approximately equal to

A cyclotron is to accelerate protons to a kinetic energy of 5 Me V. If the strength of the magnetic field in the cyclotron is 2 T. Find (i) the frequency needed for the applied voltage (ii) radius of the cyclotron

A proton is accelerated in a cyclotron in which the magnetic induction is 0.6 Wb//m^2 . Find the cyclotron frequency. Given: Mass of proton = 1.673 xx 10^-27 kg q = 1.6 xx 10^-19 C

What should be the velocity of sound from a source w.r.t. an observer, so that the frequency listened by the observer becomes half of the initial frequency?

A message signal frequency omega_(m) is superpiosed on a carrier wave of frequency omega_(c) to gent an amplitude modulated wave ( AM ).The frequency of the AM wave will be