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WorksheetsPPG PROGRAM PERMATA GEMILANG SES DP024 2023/2024
Total questions: 12
Worksheet time: 18mins
Given x=10sin(2πt+ϕ) .Determine the velocity of particle.
v=10cos(2πt+ϕ)
v=10sin(2πt+ϕ)
v=20πcos(2πt+ϕ)
The displacement of a particle is represented y=3cos(4π−2ωt) The motion of the particle is
(a) SHM wth period ω2π
SHM wth period ωπ
Periodic but not SHM
An object oscillates along a straight line with SHM of frequency 30 Hz. If the distance between the two extreme points of the motion is 0.020 m, what is the maximum acceleration of the object?
9 m s−2
18 m s−2
355 m s−2
711 m s−2
A particle oscillating with SHM can be described by the equation x=0.2sin(2.5πt) , where x in meter, t is in seconds. What is the period of the motion of the particle?
0.4 s
0.8 s
1.25 s
2.5 s
The displacement x of an object oscillating with SHM is given by the equation x=0.15sin(12.5t) where x is in meter,t is in seconds.What is the maximum velocity of the object?
1.9 m s−1
3.5 m s−1
23.4 m s−1
83.3 m s−1
A particle moving with SHM of 0.20 m amplitude has a maximum speed of 3.14 m s−1 What is the frequency of the particle?
0.40 Hz
2.5 Hz
3.98 Hz
15.7 Hz
A body is performing SHM with maximum displacement of 0.1 m and frequency of 2.0 Hz. If the displacement of the body is zero at t=0, which of the following equations describes the motion of the body?
x=0.1cos(2t)
x=0.1sin(2πt)
x=0.1cos(4πt)
x=0.1sin(4πt)
When a progressive wave passes through a medium at a speed of 12 m s−1 , the particles in the medium are set into vibrations completing 120 cycles each minute. What is the wavelength of the wave?
10.0 m
6.0 m
1.0 m
0.1 m
A progressive wave is moving through a medium with a constant speed of 150 m s−1 . The phase difference between two points 0.050 m apart is 3π rad. What is the frequency of the wave?
250 Hz
375 Hz
500 Hz
1000 Hz
The principle of superposition states that
The total energy of the resultant wave is the sum of the energy carried by the individual wave
Two stationary waves superimpose to produce a progressive wave.
The frequency of the resultant wave is the difference between the frequencies of the individual waves.
The displacement at a point of the resultant wave is the sum of the displacement of the individual waves acting at that point.
Two progressive waves with frequency 250 Hz are superimposed to produce a stationary wave in which four antinodes are found in a distance of 4.5 m. What is the speed of the progressive wave?
112 m s−1
750 m s−1
375 m s−1
281 m s−1
Two sinusoidal waves Y1 and Y2, propagating in directions opposite to each other along a stretched string. The equations of the waves are Y1=Asin(ωt−kx) and Y2=Asin(ωt+kx) .
Which of the following equations represents the resultant stationary wave.
Acos(kx)sin(ωt)
2Acos(kx)sin(ωt)
2Asin(kx)cos(ωt)
2Acos(kx)cos(ωt)
