Physics, asked by shrikagopalan, 4 months ago

24 A string is fixed at one end and the other end is attached to a vibrator. The frequency of the
vibrator is slowly increased from zero. A series of stationary waves is formed. Assume that for a
stationary wave there is a node at point P.
string
Р
fixed
vibrator
L
What are the first five wavelengths of the stationary waves that could be formed?
A
211, 212, 213, 214, 215
212, 213, 214, 215, 2160
в 2
с
44
D

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Answers

Answered by UjjwalGAMERZ
2

Answer:

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Answered by soniatiwari214
1

Concept:

Standing or Stationary waves are waves each having the same amplitude and frequency and the combination of two waves moving in opposite directions.

Wavelength can be represented as,

λ = 2L/n

where n is the number of wavelengths from first.


Given:

A stationary wave is formed when a string is fixed at one end and the other end is attached to a vibrator.

Find:

The first five wavelengths of the stationary waves formed.

Solution:

Wavelength can be represented as,

λ = 2L/n

where n is the number of wavelengths from first.

For the first wavelength, n = 1,

λ = 2L/1

Similarly, for the second wavelength, n = 2,

λ = 2L/2

Same, for n = 3, λ = 2L/3

n = 4, λ = 2L/4

n = 5, λ = 2L/5

Hence, the first five wavelengths of the stationary wave are 2L/1, 2L/2, 2L/3, 2L/4, and 2L/5. Hence, the correct option is (a) 2L/1, 2L/2, 2L/3, 2L/4, and 2L/5.


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