Tuesday, 24 January 2017

PHYSICS LAB EXPERIMENT

EXPERIMENT # 5
Velocity of a Pulse Propagated Through a Slinky

Our Objective
To determine the velocity of a pulse propagated through a slinky or a stretched string.
The Theory
What is meant by a slinky?
A slinky is a long helical spring, usually made of steel. It is flexible and has appreciable elasticity. It produces transverse waves when one end is fixed and the other end is stretched and given a jerk at right angle to its length. It produces longitudinal waves when compressions are given at regular intervals of time at the free end of the slinky. A disturbance which propagates through a medium is called wave.
What are longitudinal waves?
In case of longitudinal waves, the particles of the medium vibrate to and fro periodically along the direction of propagation of the wave. It consists of alternate compressions and rarefactions. For example, waves along a compressed spring are longitudinal waves.


Wavelength (λ) of longitudinal waves can be defined as:
The distance covered by one complete rarefaction and one complete compression. [Or] The distance between two consecutive compressions or rarefactions.
Frequency:  The number of vibrations made by a particle in the slinky per unit time (one second) is called its frequency. It is denoted by the symbol ‘f’.
Materials Required:

Procedure:
For Transverse Waves
1.     Take a slinky and place it lengthwise on the smooth surface of the table.
2.     Tie one end of the slinky with the fixed hook.
3.     Hold the free end of the slinky and stretch it (1 to 3 m depending upon the nature of slinky).
4.     Move your hand periodically and uniformly at right angles to the length of the slinky.
5.     Observe the propagation of the wave through the slinky and observe  the formation of crests and troughs.
For Longitudinal Waves
6.     Compress the free end of the slinky periodically and observe the slinky.
Did you see an alternate compressions and rarefactions passing through the slinky?
7.     Measure the wavelength by measuring the distance between two consecutive troughs (T and T) or two crests (C and C) in case of transverse wave. In case of longitudinal wave, λ is equal to distance between two consecutive compressions (C and C) or rarefactions (R and R).
8.     Note the time as pulse (wave) passes through slinky for a particular distance from which we can find out the velocity of the wave.

 Calculations:
       VELOCITY, V = DISTANCE TRAVELLED / TIME TAKEN

Observations: 
Length of slinky (cm)
Distance travelled by the pulse (cm )
Distance travelled by the pulse (m)
Time (s)            
Velocity = Distance/time (m/s)
 500
500 
4.6 
1.06 
 300
300 
2.8 
1.07 

Result: 
The velocity of a pulse (wave) propagated through a stretched slinky = 1.06 m/s
Precautions:
1.     The slinky should have appropriate length, elasticity and flexibility.
2.     One end of the slinky should be fixed properly.
3.     The top of the table should be smooth.


 NOTE : THE VIDEO FOR THIS CAN BE SUBSCRIBE THROUGH THE LINK GIVEN:

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