The velocity of wave in a stretched string is proportional to

The velocity of transverse wave in a stretched string is proportional to

The fundamental frequency of a stretched string is directly proportional to (1)/(sqrtm) , where 'm' is the "_______" of the string .

Assertion : The fundamental frequency of a stretched string is directly proportional to the square root of the tension in the string if length and mass of the string are constant. Reason : There are n nodes and n antinodes forms when standing waves are formed in a stretched string.

The fundamental frequency of transverse vibration of a stretched string of radius r is proportional to

The speed of transverse wave on a stretched string is

The speed of transverse wave on a stretched string is

The speed of a wave along a stretched string depends only on the tension and linear mass density of the string and does not dependent on the frequency of the wave. Give the equation of speed of transverse wave along a stretched string.

The frequency of the fourth harmonic in a stretched string of length 20 cm is 500 Hz. (i) Calculate the velocity of the wave in the string? (ii) For what value of tension, will the velocity in the string be 100 ms^(-1)?