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NEET-UG and JEE Main Physics · Class 11

Progressive waves and the principle of superposition — NEET & JEE Questions

Progressive waves and the principle of superposition is a topic in Oscillations and Waves, a Class 11 Physics chapter of the NEET-UG and JEE Main syllabus. TestBudy holds 62 published NEET-UG and JEE Main questions on Progressive waves and the principle of superposition, each with the marking scheme of the real paper.

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Progressive waves and the principle of superposition MCQs with solutions

10 of the 62 published questions on this topic, exactly as they appear in a test. Answers and worked solutions come with your result rather than on this page.

  1. Question 1 · difficulty L1 · recall

    The principle of superposition states that when waves overlap, the resultant displacement is

    • A. the algebraic sum of individual displacements
    • B. always zero
    • C. the product of amplitudes
    • D. independent of the component waves
  2. Question 2 · difficulty L2 · understanding

    A transverse wave on a string is described by y=3sin⁡(36t+0.018x+π/4)y=3 \sin (36 t+0.018 x+\pi / 4). where x,yx, y are in cm and tt in seconds. The least distance between the two successive crests in the wave is ____\_\_\_\_ cm . (Nearest integer) (π=3.14) (\pi=3.14)

  3. Question 3 · difficulty L2 · understanding

    Two open organ pipes of lengths 60 cm60 \mathrm{~cm} and 90 cm90 \mathrm{~cm} resonate at 6th 6^{\text {th }} and 5th 5^{\text {th }} harmonics respectively. The difference of frequencies for the given modes is _________ Hz\mathrm{Hz}. (Velocity of sound in air =333 m/s=333 \mathrm{~m} / \mathrm{s})

  4. Question 4 · difficulty L2 · understanding

    A sonometer wire of resonating length 90 cm90 \mathrm{~cm} has a fundamental frequency of 400 Hz400 \mathrm{~Hz} when kept under some tension. The resonating length of the wire with fundamental frequency of 600 Hz600 \mathrm{~Hz} under same tension _______ cm\mathrm{cm}.

  5. Question 5 · difficulty L2 · understanding

    A point source is emitting sound waves of intensity 16×10−8 Wm−216 \times 10^{-8} \mathrm{~Wm}^{-2} at the origin. The difference in intensity (magnitude only) at two points located at a distances of 2m2 m and 4m4 m from the origin respectively will be _________ ×10−8 Wm−2\times 10^{-8} \mathrm{~Wm}^{-2}.

  6. Question 6 · difficulty L2 · understanding

    The fundamental frequency of vibration of a string stretched between two rigid support is 50 Hz50 \mathrm{~Hz}. The mass of the string is 18 g18 \mathrm{~g} and its linear mass density is 20 g/m20 \mathrm{~g} / \mathrm{m}. The speed of the transverse waves so produced in the string is ___________ ms−1\mathrm{ms}^{-1}

  7. Question 7 · difficulty L2 · understanding

    In an experiment with sonometer when a mass of 180 g180 \mathrm{~g} is attached to the string, it vibrates with fundamental frequency of 30 Hz30 \mathrm{~Hz}. When a mass m\mathrm{m} is attached, the string vibrates with fundamental frequency of 50 Hz50 \mathrm{~Hz}. The value of m\mathrm{m} is ___________ g.

  8. Question 8 · difficulty L2 · understanding

    The equation of wave is given by Y=10−2sin⁡2π(160t−0.5x+π/4)\mathrm{Y}=10^{-2} \sin 2 \pi(160 t-0.5 x+\pi / 4) where xx and YY are in m\mathrm{m} and t\mathrm{t} in ss. The speed of the wave is ________ km h−1\mathrm{km} ~\mathrm{h}^{-1}.

  9. Question 9 · difficulty L2 · understanding

    A transverse harmonic wave on a string is given by y(x,t)=5sin⁡(6t+0.003x)y(x,t) = 5\sin (6t + 0.003x) where x and y are in cm and t in sec. The wave velocity is _______________ ms−1^{-1}.

  10. Question 10 · difficulty L2 · understanding

    The first overtone frequency of an open organ pipe is equal to the fundamental frequency of a closed organ pipe. If the length of the closed organ pipe is 20 cm. The length of the open organ pipe is _____________ cm.

Common mistakes in Progressive waves and the principle of superposition

Recorded against questions in this topic that are not shown above, so none of these points at an answer you can see on this page.

  • Adds magnitudes without considering sign.
  • Uses the sign convention for motion in the opposite direction.
  • Divides frequency by wavelength instead of multiplying.
  • Squares amplitudes when asked for resultant displacement amplitude.

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