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Physics Helpline
L K Satapathy
Wave Motion 2
Wave Pulse in a Vertical String
A
B
l
Physics Helpline
L K Satapathy
Wave Motion 2
Speed of a wave in a stretched string is given by
Question : A uniform string of length 20m is suspended from a rigid support. A short
wave pulse is introduced at its lower end. The time taken by it to reach the support
is (take )
Answer :
( ) 2 2 ( ) 2 ( ) 2 2 ( ) 2a s b s c s d s
2
10g m s
T
v


Where T = tension in the string ,  = mass /unit length
Let the length of the string = l , area of cross-section = A
Density of its material =   mass of string =
 Mass /unit length
Al
A  A
B
l=20m
The wave pulse is introduced at the lower end A
Physics Helpline
L K Satapathy
Wave Motion 2
dy dy
v gy dt
dt gy
    
0
0
1 1
2
l
ldy
t y
g y g
     
Correct option = (c)
A
B
P
y
Consider a point P at a distance y above A
 Tension in the string at P = weight of string below it T Ay g 
 The speed of the wave pulse at P is
T Ay g
v gy
A

 
  
Since v depends on y , time of journey has to be obtained by integration
2 2 20
2 2 sec
10
[ ]ns
l
g
A  
 Integrating from y = 0 to y = l
Physics Helpline
L K Satapathy
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Wave Motion QA 2

  • 1. Physics Helpline L K Satapathy Wave Motion 2 Wave Pulse in a Vertical String A B l
  • 2. Physics Helpline L K Satapathy Wave Motion 2 Speed of a wave in a stretched string is given by Question : A uniform string of length 20m is suspended from a rigid support. A short wave pulse is introduced at its lower end. The time taken by it to reach the support is (take ) Answer : ( ) 2 2 ( ) 2 ( ) 2 2 ( ) 2a s b s c s d s 2 10g m s T v   Where T = tension in the string ,  = mass /unit length Let the length of the string = l , area of cross-section = A Density of its material =   mass of string =  Mass /unit length Al A  A B l=20m The wave pulse is introduced at the lower end A
  • 3. Physics Helpline L K Satapathy Wave Motion 2 dy dy v gy dt dt gy      0 0 1 1 2 l ldy t y g y g       Correct option = (c) A B P y Consider a point P at a distance y above A  Tension in the string at P = weight of string below it T Ay g   The speed of the wave pulse at P is T Ay g v gy A       Since v depends on y , time of journey has to be obtained by integration 2 2 20 2 2 sec 10 [ ]ns l g A    Integrating from y = 0 to y = l
  • 4. Physics Helpline L K Satapathy For More details: www.physics-helpline.com Subscribe our channel: youtube.com/physics-helpline Follow us on Facebook and Twitter: facebook.com/physics-helpline twitter.com/physics-helpline