A uniform wire of length `L`, diameter `D` and density `rho` is stretched under a tension `T`. The correct relation between its fundamental frequency `f`, the length `L` and the diameter `D` is

A uniform copper wire of length L , mass M and density rho is under a tension T . If the speed of the transverse wave along the wire is v, then area of cross section (A) of the wire is

Four wires of identical lengths, diameters and materials are stretched on a sonometer box. The ratio of their tension 1:4:9:16 . The ratio of their fundamental frequencies is

Four wires of identical lengths, diameters and materials are stretched on a sonometer box. The ratio of their tension 1:4:9:16 . The ratio of their fundamental frequencies is

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

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

Four wires of identical lengths, diameters and materials are stretched on a sonometer box. What is the ratio of the tensions in the wires such that the ratio of their fundamental frequencies is 4:3:2:1?

A uniform wire of density rho is stretched by l_(!) under its propotional limit whose original slength is L. What is lowest frequency of transverse viberation set up in the wire assuming Young's modulus of the material to be Y?

A uniform wire of density rho is stretched by l_(!) under its propotional limit whose original slength is L. What is lowest frequency of transverse viberation set up in the wire assuming Young's modulus of the material to be Y?