Class 11 Physics: Waves Mock Test | Exam Bashed Test
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Waves Mock Test – Class 11 Physics

Progressive Test — Guest First Round

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Waves – Progressive Test

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1. A pipe open at both ends vibrates in its fundamental mode. The length of the pipe is related to the wavelength by

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2. A table compares two cases for waves in the same medium.

Case Frequency Wavelength
P
Q

The table is based on the condition that

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3. A wave has wavelength . In one representation, this is the distance from one crest to the next crest. In another representation of a sound wave, the same wavelength would be the distance from

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4. Two tuning forks produce beats per second. One fork has frequency . Without any extra information, the other fork may have frequency

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5. A graph of versus at fixed shows successive crests separated by . A graph of versus at fixed shows successive maxima separated by . The wave speed is

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6. A table compares ordinary Doppler effect and supersonic motion. Select the suitable row.

Row Situation Wave behaviour
P Subsonic moving source Ordinary Doppler shift with separated wavefronts
Q Supersonic source Mach cone and shock wave formation
R Supersonic source No wavefronts are produced anywhere
S Subsonic source Only standing waves can form

The fully suitable pair of rows is

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7. A string fixed at both ends is vibrating in the fifth harmonic. Its length is , and the wave speed is . The frequency is

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8. A progressive wave is given by , with SI units. The maximum particle speed is

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9. A wave equation contains the phase . Another possible phase is written using the same and . The main difference between the two waves is

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10. A string of length has total mass . Its linear mass density is

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11. A student tries to solve a Doppler problem by using only the relative speed between source and observer. The safer correction is that for sound in air

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12. Two particles of a medium are in the same phase in a travelling sinusoidal wave. Their possible separation along the wave direction is

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13. A sound source emits . The source moves toward a wall at , and a listener moves with the source. If the speed of sound is , the frequency of the echo heard by the listener is closest to

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14. Newton’s formula for the speed of sound in a gas used . Its main limitation is that it assumes the pressure changes are

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15. Study the table and choose the row that gives the suitable interpretation.

Row Observation Direction of wave
P pattern shifts right with time Positive -direction
Q pattern shifts left with time Negative -direction
R Phase is Negative -direction
S Phase is Negative -direction

The row that is not suitable is

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16. The equation represents a sinusoidal wave travelling in

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17. Match the basic wave symbols with their meanings.

Symbol Meaning
P. 1. Time for one complete oscillation
Q. 2. Maximum displacement from mean position
R. 3. Distance between nearest points in the same phase
S. 4. Number of oscillations per second

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18. Study the table and identify the row that properly compares Newton’s and Laplace’s treatment of sound in a gas.

Row Treatment Formula idea
P Newton: isothermal change
Q Laplace: adiabatic change
R Newton: no material medium
S Laplace: electromagnetic wave in gas only

The fully suitable pair of rows is

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19. An open pipe of length has sound speed . Its fundamental frequency is

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20. Light from the Sun reaches Earth through mostly empty space. This observation supports the idea that light is

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21. Assertion: Two overlapping small-amplitude waves can pass through each other without permanently changing their shapes.
Reason: In a linear medium, the resultant displacement during overlap is the algebraic sum of the individual displacements.

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22. In an ideal gas, the absolute temperature changes from to , while the gas type remains the same. The speed of sound changes from to

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23. Study the table for pulse reflection at boundaries and identify the mismatched row.

Row Boundary situation Reflected pulse
P Fixed end Inverted
Q Free end Not inverted
R Light string to heavier string Usually inverted
S Heavy string to lighter string Always inverted like a fixed end

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24. The relation shows that

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25. Two sound waves of equal amplitude have frequencies and . The beat period and approximate pitch frequency are respectively

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26. A sinusoidal wave is written as , where is in , is in , and is in . The amplitude, wavelength, and frequency are

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27. A sound wave in a fluid has bulk modulus and density . A source produces frequency in this fluid. The wavelength is closest to

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28. Use the graph description below.

A moving sound source travels toward the right in still air. Wavefronts are drawn closer together on the right side of the source and farther apart on the left side.

An observer standing on the right side of the source hears

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29. In a standing wave on a string, a node is a point where

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30. A wire fixed at both ends has fundamental frequency . Its tension is then increased by , and its length is increased by , while its linear mass density remains unchanged. The new fundamental frequency is closest to

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31. A string is kept under the same tension. The source frequency is increased, but the string and its tension are not changed. The wave speed on the string will

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32. A string fixed at both ends has fundamental frequency . The frequency of its third harmonic is

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33. A hand moves the end of a string up and down regularly many times. The disturbance produced on the string is more likely to be

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34. A wave has period . At a fixed point of the medium, two instants separated by correspond to

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35. A string wave, a closed pipe, and a Doppler case are described together.
I. A fixed string with loops vibrates in the -th harmonic.
II. A closed-open pipe supports .
III. A moving observer approaching a stationary source hears a higher frequency.
The supported statements are

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36. A source of frequency and an observer move toward each other. The observer speed is , the source speed is , and the speed of sound is . The wavelength of sound in front of the moving source and the observed frequency are respectively

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37. In the phase expression , the term is dimensionless because

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38. A wave has time period and wavelength . Its frequency and wave speed are respectively

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39. A displacement-time record is taken for one point of a vibrating string. The point reaches the same displacement with the same direction of motion every . This time interval represents

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40. A standing wave on a string fixed at both ends has antinodes. The string length is , and the tension is . If the linear mass density is , the frequency of this mode is

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41. A particle of a medium completes one oscillation in . What is the frequency of the wave motion at that point?

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42. Two wave records are compared.
I. Record P shows complete oscillations in .
II. Record Q has time period .
The frequencies of P and Q are respectively

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43. A travelling disturbance has shape at . After time , the same shape has shifted a distance toward positive without changing form. Its displacement can be written as

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44. Study the table and identify the mismatched statement.

Row Quantity Meaning
P Wave energy transfer Energy carried by the disturbance
Q Intensity Power per unit area
R Amplitude Maximum displacement from mean position
S Intensity unit

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45. Two waves of the same amplitude reach a point in phase. A third case has the same two waves reaching the point with phase difference . The resultant amplitudes in the two cases are respectively

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46. A wave has wavelength . The nearest point that is in the same phase as a given crest is at a distance

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47. A row in a notes table says, “Wave on a stretched string: particle displacement parallel to propagation.” The needed correction is

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48. Study the table for a string fixed at both ends and identify the mismatched row.

Row Mode Relation
P First harmonic
Q Second harmonic
R Third harmonic
S Fourth harmonic

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49. The following statements compare transverse and longitudinal waves.
I. Transverse waves involve particle displacement perpendicular to propagation.
II. Longitudinal waves involve particle displacement parallel to propagation.
III. Only longitudinal waves can transfer energy.
IV. Sound in air is a common example of a longitudinal wave.
The supported set is

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50. A standing wave is given by . At a position where , the amplitude of oscillation is

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3 Comments
Delen-Do

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