The tension, length, diameter and density of a string B are double than that of another string A. Which of the following overtones of B is same as the fundamental frequency of A?

The length , radius , tension and density of string A are twice the same parameters of string B . Find the ratio of fundamental frequency of B to the fundamental frequency of A .

The length , radius , tension and density of string A are twice the same parameters of string B . Find the ratio of fundamental frequency of B to the fundamental frequency of A .

If the tension of a string is doubled , the fundamental frequency changes will be

If the tension of a string is doubled, the fundamental frequency changes will be

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

A string 1 has twice the length, twice the radius, twice the tension and twice the density of another string 2. The relation between the fundamental frequency of 1 and 2 is

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

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

In law of linear density, the fundamental frequency of vibrating string is

When a stretched string of length L vibrating in a particular mode, the distance between two nodes on the string is l . The sound produced in this mode of vibration constitutes the nth overtone of the fundamental frequency of the string.