DOES NOT describe a simple harmonic motion?
Q: A spring (k = 5.50 x 102 N/m) hangs under the influence of gravity. Affixed to it is a 0.600 g mass.…
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Q: A 326 g mass is fixed to an extension spring and undergoes simple harmonic motion with a time period…
A: The given values are,
Q: 4. You have a bouncing mass on a spring. Assuming SHM, write an equation for the following: a.…
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Q: A 0.2 kg object is attached to a horizontal spring undergoes SHM with the total energy of 0.4 J. The…
A: Given : mass of the object m=0.2 kg. Total energy of the system TE=0.4 J
Q: An object moves in simple harmonic motion described by the equation d = -4 cos t, where t is…
A: d = -4 cos(πt/3)comparing with standard equation :d = A cos(wt)we get :A = 4 in w = π/3
Q: 1. A2 kg mass attached to a spring with a spring constant of 400 N/m is pulled 10 cm from…
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Q: In a simple harmonic motion the velocity of the moving object is maximum at the A. Extreme…
A: A simple harmonic motion is defined as a system of periodic motion where the net force is…
Q: A particle of mass 100 g undergoes a simple harmonic motion. The restoring force is provided by a…
A: Answer is Option (c) The expression for find period of oscillation is T=2πmk
Q: 2. A 0.2 kg object is attached to a horizontal spring undergoes SHM with the total energy of 0.4 J.…
A: “Since you have posted a question with multiple sub-parts, we will solve first three subparts for…
Q: The following equation describes simple harmonic motion x(1) = (2.00cm)cos 3.0 rad t-2.7rad a. What…
A: We have an equation describing simple harmonic motion given by, x=2(3t-2.7)
Q: 4 0.5 /1.5 2 -4
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Q: A cart of mass m = 1.6 kg placed on a frictionless horizontal surface and connected to a spring with…
A: To solve the given problem, we will need to follow these steps:Part (a): Calculate the time required…
Q: 3. A 0.5kg object is attached to a spring that orients vertically as shown. When the object is at…
A: Given, The mass of the object (m) = 0.5 kg. The extension (stretched length) in the spring ∆l = 10cm…
Q: 2. The graph shows the x position of a small ball hooked onto a spring of spring constant 2000 N/m.…
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Q: n simple harmonic motion, which of the following physical quantities is independent of the spring…
A: In Simple Harmonic motion the spring constant k is calculated using the Hooke's law. There are…
Q: For an object that is undergoing simple harmonic motion, the magnitude of the object's acceleration…
A: As we know that F=ma=kx So the greatest acceleration of the object will be
Q: 2. A 0.85kg block on a spring is oscillating with an amplitude of A = 0.42m and a frequency of f =…
A: Given data: Mass of the block, m=0.85 kg Amplitude of the block, A=0.42 m Frequency of oscillation,…
Q: 20.Which of the following is not a condition for simple harmonic motion? A. The system is displaced…
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Q: At which position is the acceleration of a partide executing SHM equal to zero? * O (A) at its…
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Q: 1. What is a simple harmonic oscillator? a) a system that satisfies a differential equation…
A: A simple harmonic oscillator is an oscillator that is neither driven nor damped.
Q: 4.) Oscillations a.) A 1.50 kg mass oscillates at 5.50 Hz on a spring with an amplitude of 3.40 cm.…
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Q: The figure shows the position of a particle moving with simple harmonic motion, determine the…
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Q: 2. Jack and Jill are playing with a tire swing tied to a tree branch. Jack is standing on one side…
A: SOlution: To find the numbe rof oscillations for the tire being oscillated.

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- Thanks!A 0.250 kg block oscillates on a spring horizontally on a frictionless surface. The spring has a spring constant of 200 N/m. If the amplitude of the oscillations is 24.5 cm, then what is the maximum speed of the block?a. 0.060 m/s.b. 0.17 m/s.c. 0.24 m/s.d. 6.9 m/s.e. 4.9 m/s.1. The position of a 0.64 kg object undergoing horizontal simple harmonic motion is given by x(t) = 0.160 cos(nt/16). a. Calculate the maximum acceleration the object experiences b. What is the maximum net force on the mass as it oscillates?
- A mass (100 g) rests on a second mass (850 g) that is attached to a spring with k = 75.0 N/m. The coefficient of static friction between the two mass is 0.70. The masses are set into motion that is simple harmonic on a frictionless surface. a. What is the maximum amplitude the oscillation can have without the masses slipping against each other? b. What is the speed of the masses when they pass through the equilibrium position for the amplitude computed in part a?a mass of 4.0 kg hanging from spring with a spring constant of 160 N/m is set into an up-down simple harmonic motion. What is the speed of the mass when moving through a point at 0.05 m displacement? The starting displacement of the mass is 0.10 m from its equilibrium position. a.) 1.4 m/s b.) 1.2 m/s c.) 1.7 m/s d.) zeroMC1) Which one of the following statements concerning the mechanical energy of a simple harmonic oscillator at a particular point in its motion is true? A. The mechanical energy depends on the acceleration at that point. B. The mechanical energy depends on the velocity at that point. C. The mechanical energy depends on the position of that point. D. The mechanical energy does not vary during the motion. E. The mechanical energy is equal to zero joules if the point is the equilibrium point.
- 10. A block hangs on a spring attached to the ceiling and is pulled down 6 inches below its equilibrium position. After release, the block makes one complete up-and-down cycle in 2 seconds and follows simple harmonic motion. a. What is the period of the motion? b. What is the frequency? c. What is the amplitude? С. d. Write a function to model the displacement d (in inches) as a function of the time t (in seconds) after release. Assume that a displacement above the equilibrium point is positive. е. Find the displacement of the block and direction of movement at t = 1 sec.2. A frictionless pendulum clock on the surface of the earth has a period of 1.00 s. On a distant planet, the length of the pendulum must be shortened slightly to have a period of 1.00 s. What is true about the acceleration due to gravity on the distant planet? a. The gravitational acceleration on the planet is slightly greater than g. b. The gravitational acceleration on the planet is slightly less than g. C. The gravitational acceleration on the planet is equal to g. d. We cannot tell because we do not know the mass of the pendulum.10. A block hangs on a spring attached to the ceiling and is pulled down 6 inches below itsequilibrium position. After release, the block makes one complete up-and-down cycle in 2seconds and follows simple harmonic motion. a. What is the period of the motion? b. What is the frequency? c. What is the amplitude? d. Write a function to model the displacement ? (in inches) as a function of the time ? (in seconds) after release. Assume that a displacement above the equilibrium point is positive.e. Find the displacement of the block and direction of movement at ? = 1 sec.
- Which of the following four options is the correct one Which one or more? a. A spectrogram is a graph of frequency against amplitude and time with time on the x-axis, frequency on the y-axis and amplitude indicated by brightness or colour. b. A spectrogram is a graph of amplitude on the y axis against time on the x-axis. c. A spectrogram is a graph of frequency against amplitude and time with time on the x-axis, frequency on the y-axis and amplitude indicated by crosses. d. A spectrogram is a graph of amplitude against frequency and time with frequency on the x-axis, time on the y-axis and amplitude indicated by brightness or colour.When the displacement of a mass on a spring in simple harmonic motion is A/2 from the equilibrium position, what fraction of the total mechanical energy is kinetic energy? A. 1/16 B. 1/2 C. 1/4 D. 3/4 O C O A O B D4. A particle of mass 4.00 kg is attached to a spring with a force constant of 100 N/m. It is ocillating on a frictionless, horizontal surface with an amplitude of 2.00 m. A 6.00 kg object is dropped vertically on top of the 4.00 kg object as it passes through its equilibrium point. The two objects stick together. a) What is the new amplitude of the vibrating system after the collision? b) By what factor has he period of the system changed? c) By how much does the energy of the system change as a result of the collision?