Home
Class 12
PHYSICS
Both the strings, shown in figure, are m...

Both the strings, shown in figure, are made of same material and have same cross-section. The pulleys are light. The wave speed of transverse wave in the string `AB` is `v_(1)` and in `CD` it is `v_(2)`, the `v_(1)//v_(2)` is

A

1

B

2

C

`sqrt(2)`

D

`1//sqrt(2)`

Text Solution

Verified by Experts

The correct Answer is:
D

`v=sqrt((T)/(mu)): " "V_(AB)=sqrt((T)/(mu))" ",V_(CD)=sqrt((2T)/(mu))`
Promotional Banner

Similar Questions

Explore conceptually related problems

both the strings , shown in figure are made of same material and have same cross - section. The pulleys are light the wave speed pf a travsverse wave in the string AB is v_(1) and in CD is v_(2) . The ratio v_(1) // v_(2) is

In the circuit shown in figure find V_(ab) at 1 s

Two strings A and B made of same material are stretched by same tension. The radius of string A is double of the radius of B. A transverse wave travels on A with speed v_A and on B with speed v_B . The ratio v_A/v_B is

Both the blocks shown in figure have same mass 'm' . All the pulley and strings are massiess.

Two strings of copper are stretched to the same tension. If their cross-section area are in the ratio 1 : 4 , then the respective wave velocities will be

A string of length l is stretched by 1/30 and transverse waves in the string are found to travel at a speed v_0 . Speed of transverse waves when the string is stretched by 1/15 will be :

For the wave shown in figure, write the equation of this wave if its position is shown at t= 0 . Speed of wave is v = 300m//s .

Two strings A and B, made of the same material, have equal lengths. The cross sectional area of A is half that of B while the tension on A is twice that on B. The ratio of the velocities of transverse waves in A and B is

Two cars of same mass are moving with velocities v_(1) and v_(2) respectively. If they are stopped by supplying same breaking power in time t_(1) and t_(2) respectively then (v_(1))/(v_(2)) is

Two strings of same material are stretched to the same tension . If their radii are in the ratio 1:2 , then respective wave velocities in them will be in ratio