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The figure below shows a plot of the amplitude of an oscillation of a...
I cannot figure out the uncertainties or how to find amplitude of the velocity. 10.5 A...
I cannot figure out the uncertainties or how to find amplitude of
the velocity.
10.5 A series of weights are hung from a spring and the distances the spring stretches from equilibrium are measured. These data are recorded in the table below. A) Plot the force vs. displacement. B) Calculate the spring constant. (Remember: The spring constant is the slope of the force vs. displacement plot.) 2) Let the spring in the first problem have a mass of(191.3 + or...
Ignore damping forces. A mass of 4 kg is attached to a spring with constant k- 16 N/m, then the s...
Ignore damping forces. A mass of 4 kg is attached to a spring with constant k- 16 N/m, then the spring is stretched 1 m beyond its natural length and given an initial velocity of 1 m/sec back towards its equilibrium position. Find the circular frequency ω, period T, and amplitude A of the motion. (Assume the spring is stretched in the positive direction.) A 7 kg mass is attached to a spring with constant k 112 N m. Given...
(6 pts) The figure below shows a plot of a wave on a string [i.e. y(x,t)]...
(6 pts) The figure below shows a plot of a wave on a string [i.e. y(x,t)] as a function of time at location x = 0m. The wave is moving to the left at 20 m/s, write an equation for the wave. Fill the values of all numerical constants. Only x (in meters) and t (in seconds) and sin or cos should remain as symbols in your result. FNA 1.0 05 05 01 015 t(sec)
5) A damped simple harmonic oscillator consists of a.40 kg mass oscillating vertically on a spring...
5) A damped simple harmonic oscillator consists of a.40 kg mass oscillating vertically on a spring with k- 15 N/m with a damping coefficient of .20 kg/s. The spring is initially stretched 17 cm downwards and the mass is released from rest. a) What is the angular frequency of the mass? b) What is the position of the mass at t-3 seconds? c) Sketch a position vs time graph for the mass, showing at least 5 full cycles of oscillation....
(a) Find the period of oscillation for a spring-mass system where the spring constant (k) is...
(a) Find the period of oscillation for a spring-mass system where the spring constant (k) is 24 N/m and the mass (m) is 6 kg. (b) Write an equation for x(t) if the spring is stretched to an amplitude of 10 cm from its equilibrium position x = 0 at t = 0. (c) Write an equation for the following initial conditions: at t = 0, the mass is at x = 0 and has a velocity of +3 cm/s.
A car and its suspension system act as a block of mass m= on a vertical spring with k 1.2 x 10 N m, which is damped...
A car and its suspension system act as a block of mass m= on a vertical spring with k 1.2 x 10 N m, which is damped when moving in the vertical direction by a damping force Famp =-rý, where y is the 1200 kg sitting 4. (a) damping constant. If y is 90% of the critical value; what is the period of vertical oscillation of the car? () by what factor does the oscillation amplitude decrease within one period?...
A spring stretches 0.150 m when a 0.300 kg. mass is hung vertically from it. From...
A spring stretches 0.150 m when a 0.300 kg. mass is hung vertically from it. From this information you can determine the spring constant, k. Next, the spring is set up horizontally with the 0.300 kg. mass resting on a frictionless table. The block is pushed so that the spring is compressed 0.100 m from the equilibrium point, and released from rest. Determine: The spring constant k (in N/m)? The amplitude of the horizontal oscillation (in m)? The angular frequency,...
A mass of 0.28 kg is attached to a spring and set into oscillation on a...
A mass of 0.28 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.34 m) cos((20 rad/st]. Determine the following (a) amplitude of oscillation for the oscillating mass (b) force constant for the spring N/m (c) position of the mass after it has been oscillating for one half a period (d) position of the mass one-third of a period after it has...
A mass of 0.38 kg is attached to a spring and set into oscillation on a...
A mass of 0.38 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.20 m)cos((10 rad/st]. Determine the following. (a) amplitude of oscillation for the oscillating mass 0.20 (b) force constant for the spring 38 ✔ N/m (c) position of the mass after it has been oscillating for one half a period -20 m (d) position of the mass one-third of a...
please help thank you 7) The position graph allows us to measure the amplitude, period, and...
please help thank you
7) The position graph allows us to measure the amplitude, period, and angular frequency of the oscillations. It should follow the general form for a simple harmonic oscillator: y(t) = Ymaxcos (wt + ), where ymax is the amplitude of the oscillations, o is the angular frequency, and p is a phase constant. To measure the amplitude, use the cursor to measure minimum and maximum displacement values for adjacent oscillations. Take the average of their magnitudes...
I cannot figure out the uncertainties or how to find amplitude of
the velocity.
10.5 A series of weights are hung from a spring and the distances the spring stretches from equilibrium are measured. These data are recorded in the table below. A) Plot the force vs. displacement. B) Calculate the spring constant. (Remember: The spring constant is the slope of the force vs. displacement plot.) 2) Let the spring in the first problem have a mass of(191.3 + or...
Ignore damping forces. A mass of 4 kg is attached to a spring with constant k- 16 N/m, then the spring is stretched 1 m beyond its natural length and given an initial velocity of 1 m/sec back towards its equilibrium position. Find the circular frequency ω, period T, and amplitude A of the motion. (Assume the spring is stretched in the positive direction.) A 7 kg mass is attached to a spring with constant k 112 N m. Given...
(6 pts) The figure below shows a plot of a wave on a string [i.e. y(x,t)] as a function of time at location x = 0m. The wave is moving to the left at 20 m/s, write an equation for the wave. Fill the values of all numerical constants. Only x (in meters) and t (in seconds) and sin or cos should remain as symbols in your result. FNA 1.0 05 05 01 015 t(sec)
5) A damped simple harmonic oscillator consists of a.40 kg mass oscillating vertically on a spring with k- 15 N/m with a damping coefficient of .20 kg/s. The spring is initially stretched 17 cm downwards and the mass is released from rest. a) What is the angular frequency of the mass? b) What is the position of the mass at t-3 seconds? c) Sketch a position vs time graph for the mass, showing at least 5 full cycles of oscillation....
A car and its suspension system act as a block of mass m= on a vertical spring with k 1.2 x 10 N m, which is damped when moving in the vertical direction by a damping force Famp =-rý, where y is the 1200 kg sitting 4. (a) damping constant. If y is 90% of the critical value; what is the period of vertical oscillation of the car? () by what factor does the oscillation amplitude decrease within one period?...
A mass of 0.28 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.34 m) cos((20 rad/st]. Determine the following (a) amplitude of oscillation for the oscillating mass (b) force constant for the spring N/m (c) position of the mass after it has been oscillating for one half a period (d) position of the mass one-third of a period after it has...
A mass of 0.38 kg is attached to a spring and set into oscillation on a horizontal frictionless surface. The simple harmonic motion of the mass is described by x(t) = (0.20 m)cos((10 rad/st]. Determine the following. (a) amplitude of oscillation for the oscillating mass 0.20 (b) force constant for the spring 38 ✔ N/m (c) position of the mass after it has been oscillating for one half a period -20 m (d) position of the mass one-third of a...
please help thank you
7) The position graph allows us to measure the amplitude, period, and angular frequency of the oscillations. It should follow the general form for a simple harmonic oscillator: y(t) = Ymaxcos (wt + ), where ymax is the amplitude of the oscillations, o is the angular frequency, and p is a phase constant. To measure the amplitude, use the cursor to measure minimum and maximum displacement values for adjacent oscillations. Take the average of their magnitudes...
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