In the above question the ratio of the first overtone of A to first overtone of B is :

Two uniform strings A and B made of steel are made to vibrate under the same tension. If the first overtone of A is equal to the second overtone of B and if the radius of A is twice that of B , the ratio of the lengths of the strings is

Two uniform strings A and B made of steel are made to vibrate under the same tension. If the first overtone of A is equal to the second overtone of B and if the radius of A is twice that of B , the ratio of the lengths of the strings is

Two uniform strings A and B made of steel are made to vibrate under the same tension. If the first overtone of A is equal to the second overtone of B and if the radius of A is twice that of B, the ratio of the lengths of the strings is :-

Two unifrom strectched strings A and B, made of steel, are vibrating under the same tension. If the first overtone of A is equal to the second overtone of B and if the radius of A is twice that of B, the ratio of the lengths of the strings is

The first overtone of a closed pipe is given by –

Two open pipes A and B are sounded together such that beats are heard between the first overtone of A and second overtone of B . If the fundamental frequency of A and B is 256 Hz and 170 Hz respectively , then the beat frequency heard is

Two open pipes A and B are sounded together such that beats are heard between the first overtone of A and second overtone of B . If the fundamental frequency of A and B is 256 Hz and 170 Hz respectively , then the beat frequency heard is

In case of vibrating string, the frequency of the first overtone is equal to frequency of the first overtone is equal to frequency of the