A point on a horizontal vibrating piano string is moving up and down in SHM with...
A point on a horizontal vibrating piano string is moving up and down in SHM with a frequency of 200 vib/sec. The maximum displacement of the point below its normal position is 0.5 mm. What is the maximum velocity of the particle? Question 6 options: 628 m/s 0.628 m/s 10.628 m/s 6.28 m/s
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A point on a horizontal vibrating piano string is moving up and
down in SHM with...
Please try to complete questions #4-6. 4. A prong of a tuning fork vibrates in SHM...
Please try to complete questions #4-6.
4. A prong of a tuning fork vibrates in SHM at a frequency of 500 vib/s. The prong moves through 2.00 mm, 1.00 mm on either side of center. What is the maximum velocity? What is the maximum acceleration? 5. The springs of a TQ kg'car compress vertically 7.0 mm when a 100 kg man slips in. With the man in the car, how many vib/s does the body of the car make after...
A string 3.30 m long and fixed at both ends is vibrating in its third harmonic....
A string 3.30 m long and fixed at both ends is vibrating in its third harmonic. The maximum displacement of any point on the string is 4.00 mm. The speed of transverse waves on this string is 59.5 m/s. (a) What are the wavelength and frequency of this standing wave? wavelength m frequency Hz (b) Write the wave function for this standing wave.
The left-hand end of a long horizontal stretched cord oscillates transversely in SHM with frequen...
The left-hand end of a long horizontal stretched cord oscillates transversely in SHM with frequency 270 Hz and amplitude 2.6 cm . The cord is under a tension of 100 N and has a linear density 0.07 kg/m . At t=0, the end of the cord has an upward displacement of 1.8 cm and is falling. Consider the point x = 0.500 m on the cord. Part A Determine the maximum velocity of this point. Part B Determine its maximum...
A string with both ends held fixed is vibrating in its third harmonic. The waves have...
A string with both ends held fixed is vibrating in its third harmonic. The waves have a speed of 194 m/s and a frequency of 225 Hz . The amplitude of the standing wave at an antinode is 0.390 cm . A. Calculate the maximum transverse velocity of the string at this point. B. Calculate the maximum transverse acceleration of the string at this point.
Cousin Throcky holds one end of the string and wiggles it up and down sinusoidally with...
Cousin Throcky holds one end of the string and wiggles it up and
down sinusoidally with frequency 2.00 Hz and amplitude 0.075 m. The
wave speed on the string is 12 m/s. At t = 0 s, Throcky’s end has
maximum positive displacement and is instantaneously at rest.
Assume the wave travels to the right and no wave bounces back from
the far end.
(vi)Derive an equation for maximum transverse velocity. Calculate the value. (3 marks) (vii)At what maximum power...
A transverse sinusoidal wave is moving along a string in the positive direction of an x...
A transverse sinusoidal wave is moving along a string in the positive direction of an x axis with a speed of 87 m/s. At t=0, the string particle at x = has a transverse displacement of 4.2 cm from its equilibrium position and is not moving. The maximum transverse speed of the string particle at x = is 17 m/s. (a) What is the frequency of the wave? (b) What is the wavelength of the wave? If the wave equation...
ous fluid flowing from 22 A horizontal pipe nar orizontal pipe narrows from a diameter of...
ous fluid flowing from 22 A horizontal pipe nar orizontal pipe narrows from a diameter of 10 to 5 cm. For a nonviscous fluid flowin the larger diameter to the smaller, A) the velocity and pressure both increase. the velocity increases and the pressure decreases. c) the velocity decreases and the pressure increases. D) the velocity and pressure both decrease. - either the velocity or the pressure changes but not both. 23 A particle moving with a simple har e...
Velocity versus displacement curve of a particle moving in a straight line is shown in the...
Velocity versus displacement curve of a particle
moving in a straight line is shown in the figure. From a point P, a
line PQ is drawn perpendicular to displacement axis and line PR is
drawn normal to the
curve at P. The magnitude of acceleration of particle at point P
is
options:
a)1 m/s^2
b) 3 m/s^2
c)2 m/s^2
d) 2.5 m/s^2
v(m/s) \ R s (m) (2,0) (3,0)
A massiess String is attached to a wall. Jack holds one end and shakes it up...
A massiess String is attached to a wall. Jack holds one end and shakes it up and down in a sinusoidal manner with a frequency of 3.0 Hz and an amplitude of 0.090 m. The wave Speed on the string is v= 9.0 m/s. At +=0, Jack's end has a maximum positive displacement and is instantaneously at resti Assume no wave bounce back from the far end. Please show all steps! A.) What is the wave amplitude A, angular frequency...
Review Constants Let's begin with a straightforward example of simple harmonic motion (SHM). A spring is...
Review Constants Let's begin with a straightforward example of simple harmonic motion (SHM). A spring is mounted horizontally on an air track as in (Figure 1), with the left end held stationary. We attach a spring balance to the free end of the spring, pull toward the right, and measure the elongation. We determine that the stretching force is proportional to the displacement and that a force of 60 N causes an elongation of 0.030 m. We remove the spring...
Please try to complete questions #4-6.
4. A prong of a tuning fork vibrates in SHM at a frequency of 500 vib/s. The prong moves through 2.00 mm, 1.00 mm on either side of center. What is the maximum velocity? What is the maximum acceleration? 5. The springs of a TQ kg'car compress vertically 7.0 mm when a 100 kg man slips in. With the man in the car, how many vib/s does the body of the car make after...
Cousin Throcky holds one end of the string and wiggles it up and
down sinusoidally with frequency 2.00 Hz and amplitude 0.075 m. The
wave speed on the string is 12 m/s. At t = 0 s, Throcky’s end has
maximum positive displacement and is instantaneously at rest.
Assume the wave travels to the right and no wave bounces back from
the far end.
(vi)Derive an equation for maximum transverse velocity. Calculate the value. (3 marks) (vii)At what maximum power...
A transverse sinusoidal wave is moving along a string in the positive direction of an x axis with a speed of 87 m/s. At t=0, the string particle at x = has a transverse displacement of 4.2 cm from its equilibrium position and is not moving. The maximum transverse speed of the string particle at x = is 17 m/s. (a) What is the frequency of the wave? (b) What is the wavelength of the wave? If the wave equation...
ous fluid flowing from 22 A horizontal pipe nar orizontal pipe narrows from a diameter of 10 to 5 cm. For a nonviscous fluid flowin the larger diameter to the smaller, A) the velocity and pressure both increase. the velocity increases and the pressure decreases. c) the velocity decreases and the pressure increases. D) the velocity and pressure both decrease. - either the velocity or the pressure changes but not both. 23 A particle moving with a simple har e...
Velocity versus displacement curve of a particle
moving in a straight line is shown in the figure. From a point P, a
line PQ is drawn perpendicular to displacement axis and line PR is
drawn normal to the
curve at P. The magnitude of acceleration of particle at point P
is
options:
a)1 m/s^2
b) 3 m/s^2
c)2 m/s^2
d) 2.5 m/s^2
v(m/s) \ R s (m) (2,0) (3,0)
A massiess String is attached to a wall. Jack holds one end and shakes it up and down in a sinusoidal manner with a frequency of 3.0 Hz and an amplitude of 0.090 m. The wave Speed on the string is v= 9.0 m/s. At +=0, Jack's end has a maximum positive displacement and is instantaneously at resti Assume no wave bounce back from the far end. Please show all steps! A.) What is the wave amplitude A, angular frequency...
Review Constants Let's begin with a straightforward example of simple harmonic motion (SHM). A spring is mounted horizontally on an air track as in (Figure 1), with the left end held stationary. We attach a spring balance to the free end of the spring, pull toward the right, and measure the elongation. We determine that the stretching force is proportional to the displacement and that a force of 60 N causes an elongation of 0.030 m. We remove the spring...
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