The tension in a sonometer wire is increased to nine times. Then the fundamental frequency of the wire is

If the tension of sonometer’s wire increases four times then the fundamental frequency of the wire will increase by

If tension in a sonometer wire is increased by 50% then fundamental frequency of the wire will be increased by 10 Hz. Assuming length as invariable, the frequency of the wire will be

The fundamental frequency of a sonometer wire increases by 5Hz, if the tension is increased by 21% . The fundamental frequency of the sonometer wire is a Hz is

The fundamental frequency of a sonometer wire increases by 20Hz if its tension is increased by 44%. The fundamental frequency of the sonometer wire is Hz is 10^(n). Find n

A sonometer wire of density rho and radius r is held between two bridges at a distance L apart . Tension in the wire is T. then the fundamental frequency of the wire will be

A knife-edge divides a sonometer wire into two parts. The fundamental frequencies of the two parts are n_(1) and n_(2) . The fundamental frequency of the sonometer wire when the knife-edge is removed will be

Three wires of identical lengths. Diameters and material are streched on a sonometer box. If their tensions are in the ratio of 1:9:16 . Then their fundamental frequency will be

Fundamental frequency of sonometer wire is n . If the length. Tension and diameter of wire are tripled. The new findamental frequency is