Home
Class 12
PHYSICS
Two vibrating strings of the same materi...

Two vibrating strings of the same material but lengths L and 2L have radii 2r and r respectively. They are stretched under the same tension. Both the strings vibrate in their fundamental modes, the one of length L with frequency `n_(1)` and the other with frequency `n_(2)` the ratio `n_(1)//n_(2)` is given by

Promotional Banner

Similar Questions

Explore conceptually related problems

Two vibrating strings of the same material but lengths L and 2L have radii 2r and r respectively. They are stretched under the same tension. Both the string vibrate in their fundamental nodes, the one of length L with freuqency v_(1) and the other with frequency v_(2). the raio v_(1)//v_(2) is given by

Two wires made from the same material have their lengths L and 2L and the radii 2r and r respectively. If they are stretched by the same force, their extensions are e_(1) and e_(2) . The ratio e_(1)/e_(2) is

Two wires of same material of length l and 2l vibrate with frequencies 100 Hz and 150 Hz respectively. The ratio of their tensions is

Two vibrating strings of same material stretched under same tension and vibrating with same frequency in the same overtone have radii 2r and r. Then the ratio of their lengths is:

Two unifrom brass rod A and B of length l and 2l and radii 2r respectively are heated to the same temperature. The ratio of the increase in the volume of A to that of B is

There are two strings of same material same diameter and length l and 2l stretched under same tension . If the strings are plucked and released, velocities of transverse waves on the two strings will be in the ratio

Two wires made up of the same material are of equal lengths but their diameter are in the ratio 1:2 . On stretching each of these two strings by the same tension , then the ratio of the fundamental frequency of these strings is

Two strings of same material are stretched to the same tension . If their radii are in the ratio 1:2 , then respective wave velocities in them will be in ratio

Two vibrating string of same length, same cross section area and stretched to same tension is made of meterials with densities rho and 2rho . Each string is fixed at both ends If v_0 represents the fundamental mode of vibration of the one made with density rho and v_2 for another Then v_1//v_2 is: