Oscillations and Waves

13 NEET questions on Oscillations and Waves. A sample is shown below with full explanations; the rest are available free after signing up.

Oscillations and Waves2025medium

Q1.Two identical point masses P and Q, suspended from two separate massless springs of spring constants k₁ and k₂, respectively, oscillate vertically. If their maximum speeds are the same, the ratio (AQ/AP) of the amplitude AQ of mass Q to the amplitude AP of mass P is

  • Ak₂/k₁
  • Bk₁/k₂
  • C√(k₂/k₁)
  • D√(k₁/k₂)Answer

Explanation

In simple harmonic motion the maximum speed is v_max = Aω, with ω = √(k/m). Equal maximum speeds and equal masses therefore give AP√k₁ = AQ√k₂, so AQ/AP = √(k₁/k₂).

Source: NEET 2025 (4 May), Code 45, Q44

Oscillations and Waves2025medium

Q2.A pipe open at both ends has a fundamental frequency f in air. The pipe is now dipped vertically in a water drum to half of its length. The fundamental frequency of the air column is now equal to:

  • Af/2
  • BfAnswer
  • C3f/2
  • D2f

Explanation

An open pipe of length L has fundamental frequency f = v/2L. Dipping it halfway leaves an air column of length L/2 that is now closed at the water surface, and a closed pipe has f' = v/4L'. Substituting L' = L/2 gives f' = v/2L, exactly the original f.

Source: NEET 2025 (4 May), Code 45, Q45

Oscillations and Waves2026medium

Q3.For sound waves, if the number of nodes for the 5th harmonic of an open-ended pipe is n and that for the 9th harmonic of the same pipe with one of its ends closed is m, the ratio n/m is

  • A5/9
  • B9/5
  • C1Answer
  • D3/5

Explanation

An open pipe's Nth harmonic carries N nodes, so n = 5. A closed pipe supports only odd harmonics, and counting them in order — 1st, 3rd, 5th, 7th, 9th — the 9th harmonic is the fifth of these and carries 5 nodes, so m = 5 as well and the ratio is 1.

Source: NEET 2026 re-exam (21 June), Code 50, Q4

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