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Waves-1 - Free MCQ Practice Test with solutions, NEET Physics Class 11


MCQ Practice Test & Solutions: Test: Waves-1 (25 Questions)

You can prepare effectively for NEET Physics Class 11 with this dedicated MCQ Practice Test (available with solutions) on the important topic of "Test: Waves-1". These 25 questions have been designed by the experts with the latest curriculum of NEET 2026, to help you master the concept.

Test Highlights:

  • - Format: Multiple Choice Questions (MCQ)
  • - Duration: 40 minutes
  • - Number of Questions: 25

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Test: Waves-1 - Question 1

A progressive transverse wave travelling along a string is represented by y = 0.05 sin(4πt - 0.02πx), where y and x are in meters and t is in seconds. The speed of the wave is:

Test: Waves-1 - Question 2

Two waves of equal frequency and amplitude travelling in opposite directions along a string combine to produce a standing wave. If the amplitude of each wave is A, the amplitude of the standing wave at an antinode is:

Test: Waves-1 - Question 3

A string of length L is fixed at both ends and vibrates in its fundamental mode. The wavelength of the standing wave formed is:

Test: Waves-1 - Question 4

Which of the following statements regarding longitudinal and transverse waves are correct?
A. Sound waves in air are transverse waves.
B. Light waves are transverse waves.
C. In longitudinal waves, particles vibrate perpendicular to the direction of wave propagation.
D. In transverse waves, particles vibrate perpendicular to the direction of wave propagation.
E. Water waves are purely longitudinal waves.

Test: Waves-1 - Question 5

An organ pipe closed at one end has a fundamental frequency of 256 Hz. If the speed of sound in air is 340 m/s, the length of the pipe is approximately:

Test: Waves-1 - Question 6

Two sound sources produce waves of frequencies 300 Hz and 304 Hz respectively. The beat frequency heard is:

Test: Waves-1 - Question 7

Match List-I with List-II:
List-I (Wave Property)List-II (Description)
(A) Superposition(I) Formation of stationary waves
(B) Reflection(II) Combination of two or more waves
(C) Standing waves(III) Wave bouncing back from a boundary
(D) Beats(IV) Periodic variation in amplitude

Test: Waves-1 - Question 8

A string fixed at both ends vibrates in 5 segments. If the fundamental frequency is f, the frequency of this mode of vibration is:

Test: Waves-1 - Question 9

The displacement of a particle in a progressive wave is given by y = A sin(ωt - kx). The quantity (ωt - kx) represents:

Test: Waves-1 - Question 10

An open organ pipe and a closed organ pipe have the same fundamental frequency. The ratio of their lengths (L_open : L_closed) is:

Test: Waves-1 - Question 11

A wave travels along a string with a speed of 20 m/s. If the frequency of the wave is 50 Hz, the wavelength is:

Detailed Solution: Question 11

B is correct.

The relation between speed, frequency and wavelength is v = f λ.

Rearranging gives λ = v / f.

Substituting v = 20 m/s and f = 50 Hz gives λ = 20 / 50 = 0.4 m.

Therefore the wavelength is 0.4 m, which matches option B.

Test: Waves-1 - Question 12

Which of the following statements about standing waves in strings are correct?
A. Nodes are points of maximum displacement.
B. Antinodes are points of maximum displacement.
C. The distance between consecutive nodes is λ/2.
D. The distance between a node and adjacent antinode is λ/4.
E. All particles between two consecutive nodes vibrate in the same phase.

Test: Waves-1 - Question 13

The equation of a transverse wave is y = 5 sin(100πt - 0.5πx), where x and y are in cm and t is in seconds. The maximum velocity of a particle in the medium is:

Detailed Solution: Question 13

Option B is correct.

For a transverse wave of the form y = A sin(ωt - kx), the particle velocity is given by v = ∂y/∂t = Aω cos(ωt - kx).

Thus the maximum magnitude of particle velocity is vmax = Aω.

Here A = 5 cm and ω = 100π s-1, so vmax = 5 × 100π = 500π cm/s.

Therefore the maximum particle velocity is 500π cm/s, which corresponds to option B.

Test: Waves-1 - Question 14

A closed organ pipe produces its first overtone at a frequency of 450 Hz. The fundamental frequency of the same pipe is:

Test: Waves-1 - Question 15

Two waves are represented by y₁ = A sin(ωt - kx) and y₂ = A sin(ωt + kx). When these waves superpose, they produce:

Test: Waves-1 - Question 16

The speed of a transverse wave in a stretched string depends on:

Test: Waves-1 - Question 17

Match List-I with List-II:
List-I (Pipe Type/Mode)List-II (Harmonic Frequencies)
(A) Open pipe(I) Odd harmonics only
(B) Closed pipe(II) All harmonics
(C) Fundamental mode in closed pipe(III) Length = λ/4
(D) First overtone in open pipe(IV) Length = λ

Test: Waves-1 - Question 18

Two tuning forks produce 6 beats per second when sounded together. If the frequency of one fork is 256 Hz, the frequency of the other fork could be:

Test: Waves-1 - Question 19

A string of length 1 m fixed at both ends is vibrating in its third harmonic. The number of nodes present in the vibrating string is:

Test: Waves-1 - Question 20

The principle of superposition of waves states that when two or more waves overlap, the resultant displacement at any point is:

Test: Waves-1 - Question 21

A progressive wave is represented by y = 10 sin(200t - x), where x and y are in meters and t in seconds. The wavelength of this wave is:

Test: Waves-1 - Question 22

Which of the following conditions are necessary for the formation of beats?
A. The two waves must have the same amplitude.
B. The two waves must travel in the same direction.
C. The two waves must have nearly equal frequencies.
D. The frequency difference must be small enough to be detected by the ear.
E. The two waves must be coherent.

Test: Waves-1 - Question 23

An open organ pipe has a fundamental frequency of 300 Hz. When one end is closed, the fundamental frequency becomes:

Test: Waves-1 - Question 24

A wave is reflected from a rigid boundary. The phase change upon reflection is:

Test: Waves-1 - Question 25

The displacement relation for a progressive wave travelling in the positive x-direction is y = A sin(ωt - kx + φ). If the wave travels in the negative x-direction instead, the displacement relation becomes:

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