Wave Speed expression
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Two strings A and B, made of same material, are stretched by same tension. The radius of string A is double the radius of B. A transverse wave travels on A with speed vA and on B with speed vB. The ratio (vAvB) is
1/2
2
1/4
4
A transverse wave is described by the equation Y=y0 sin 2π(ft−xλ). The maximum particle velocity is four times the wave velocity if
The extension in a string, obeying Hook's law, is x. The speed of sound in the stretched string is v. If the extension in the string is increased to 1.5 x, the speed of sound will be :
0.75 v
1.22 v
0.61 v
1.50 v
Two blocks of masses 40 kg and 20 kg are connected by a wire that has a linear mass density of 1 g/m. These blocks are being pulled across horizontal frictionless floor by horizontal force F that is applied to 20 kg block. A transverse wave travels on the wave between the blocks with a speed of 400 m/s (relative to the wire). The mass of the wire is negligible compared to the mass of the blocks. The magnitude of F is
320 N
400 N
240 N
160 N
A wave moves with speed 300 m/s on a wire which is under a tension of 500 N. Find how much the tension must be changed to increase the speed to 312 m/s?
7.12 N
6.67 N
8.34 N
9.12 N

- 40.2 m/s
- 44.5 m/s
- 15.6 m/s
- 425 m/s