A string is under tension so that its length is increased by `1//n` times its original length . The ratio of fundamental frequency of longitudinal vibrations and transverse vibrations will be

A string is under tension sot that its length uncreased by 1/n times its original length . The ratio of fundamental frequency of longitudinal vibrations and transverse vibrations will be

A string is under tension sot that its length uncreased by 1/n times its original length . The ratio of fundamental frequency of longitudinal vibrations and transverse vibrations will be

In law of length , the fundamental frequency of vibrating string is

In law of tension , the fundamental frequency of vibrating string is

In law of tension, the fundamental frequency of vibrating string is

Length of a string of density rho and Young's modulus Y under tension is increased by (1)/(n) times of its original length If the velocity of transverse and longitudinal vibration of the string is same, find the value of such velocity.

Length of a string of density rho and Young's modulus Y under tension is increased by (1)/(n) times of its original length If the velocity of transverse and longitudinal vibration of the string is same, find the value of such velocity.

Length of a string of density rho and Young's modulus Y under tension is increased by (1)/(n) times of its original length If the velocity of transverse and longitudinal vibration of the string is same, find the value of such velocity.