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Displacement Relation for a Progressive Wave NEET Questions
NEET SYLLABUS
Physics - Oscillations and Waves
Oscillations and Periodic Motion, Periodic Functions,Simple Harmonic Motion and its Equation, Kinetic and potential Energies
Simple Pendulum - Derivation of Expression for its Time Period
Wave Motion
Displacement Relation for a Progressive Wave
Principle of Superposition of Waves and Reflection of Waves
Longitudinal and Transverse Waves
Speed of Travelling Wave
Standing Waves in Strings and Organ Pipes, Fundamental Mode and Harmonics, Beats
Displacement Relation for a Progressive Wave MCQ Questions
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1.
The standard displacement relation for a progressive (travelling) harmonic wave moving in the positive x-direction is:
A.
y(x,t) = A cos(kx − ωt) only — cosine form is not valid
B.
y(x,t) = A sin(kx + ωt + φ) — this represents a wave in the negative x-direction
C.
y(x,t) = A exp(kx − ωt) — exponential, not sinusoidal
D.
y(x,t) = A sin(kx − ωt + φ), where A = amplitude, k = wave number, ω = angular frequency, φ = initial phase
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ANSWER
:
D. y(x,t) = A sin(kx − ωt + φ), where A = amplitude, k = wave number, ω = angular frequency, φ = initial phase
2.
A progressive wave moving in the NEGATIVE x-direction is represented by:
A.
y(x,t) = A sin(kx + ωt + φ)
B.
y(x,t) = A sin(ωt − kx)
C.
y(x,t) = A sin(kx − ωt + φ)
D.
y(x,t) = −A sin(kx − ωt)
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ANSWER
:
A. y(x,t) = A sin(kx + ωt + φ)
3.
The phase of a progressive wave y = A sin(kx − ωt + φ) at position x and time t is:
A.
kx only (the spatial part)
B.
−ωt only (the temporal part)
C.
(kx − ωt + φ) — the entire argument of the sine function
D.
φ only (the initial phase)
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ANSWER
:
C. (kx − ωt + φ) — the entire argument of the sine function
4.
The initial phase constant φ in the wave equation y = A sin(kx − ωt + φ) depends on:
A.
The frequency of the wave only
B.
The choice of origin (x = 0) and the initial time (t = 0) — it sets the initial displacement and velocity of the source
C.
The medium through which the wave travels
D.
The amplitude of the wave
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ANSWER
:
B. The choice of origin (x = 0) and the initial time (t = 0) — it sets the initial displacement and velocity of the source
5.
The AMPLITUDE (A) in the wave equation y = A sin(kx − ωt) is defined as:
A.
The displacement at x = 0 when t = 0
B.
The speed of the wave in the medium
C.
The total range of displacement (from −A to +A)
D.
The maximum displacement of a particle from its equilibrium (mean) position
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ANSWER
:
D. The maximum displacement of a particle from its equilibrium (mean) position
6.
The displacement of a particle in a wave is y = 5 sin(2πx − 4πt + π/3) cm. The amplitude of the wave is:
A.
2π cm
B.
π/3 cm
C.
4π cm
D.
5 cm
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ANSWER
:
D. 5 cm
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