A 3.0kg object attached to a spring oscillates with amplitude of 4.0cm and a period of 2.0s. a. What is the total energy? b. What is the maximum speed of the object? c. At what position x1 is the speed equal to half its maximum value?

A mass m = 3.3 kg is at the end of a horizontal spring on a frictionless horizontal surface. The mass is oscillating with an amplitude A = 4.5 cm and a frequency f = 1.5 Hz. a. Write an equation for the spring constant k.  b. Calculate the spring constant k, in Newtons per meter.  c. Write an equation for the total mechanical energy, E, of the motion. Your expression should be in terms of the variables in the original problem statement.  d. Calculate the total mechanical energy E, in joules.

A block of mass 1.80 kg is attached to an ideal spring with spring constant 340 N/m, and it oscillates on a frictionless surface. As it passes through its equilibrium position (spring is neither stretched or compressed), it’s moving at 12.0 m/s. Part A. What is the amplitude of the block's oscillation? Part B. What is the maximum acceleration of the block during its osciation?

A 420g object is attached to a spring and executes simple harmonic motion with a period of 0.350s. If the total energy of the system is 8.83J, find A. The amplitude of the motion B. The max speed of the object C. The force constant of the spring.

An undamped 1.57 kg horizontal spring oscillator has a spring constant of 35.9 N/m. While oscillating, it is found to have a speed of 2.23 m/s as it passes through its equilibrium position. What is its amplitude A of oscillation?

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.

A 5-kg block is suspended from a vertical spring whose module is 500 N/m. There is no damping nor external forces acting on the system and neglects the effect of air resistance. Given an initial velocity of 10 m/s; 2.a. How far should the initial displacement in meters from the neutral position be, such that the mass traverses over a total range of 4 m? 2.b. How long in seconds is the period of the vibration? 2.c. How far in meters is the object from equilibrium at 7-second mark? 2.d. How fast in meters/sec is the object at 7-second mark? 2.e. Is the object SLOWING DOWN or SPEEDING UP at 7-second mark? Explain why.

A mass of 1.64 Kg is connected to a spring of spring constant 9.02 N/m. An oscillation is started by pulling the mass to the right to amplitude 0.779 m before release and the oscillator moves in air. The oscillation decays to 16.7% of the original amplitude in 63.5 seconds.   a.  What would the position of the oscillation be 29.63 seconds after release?

A 507 g mass oscillates with an amplitude of 10.0 cm on a spring whose spring constant is 20.0 N/m. Determine:a. The period.b. The maximum speed.c. The total energy.

The maximum energy of a vibrating mass is 3.00 x 10^-2 joules. The amplitude of oscillaiton is 2.50 mm with a frequency of 200 Hz. A. What is the mass of the object? B. What is the maximum acceleration of the object? C. If the mass affects the vibration frequency (like that of a mass and spring system), what should the mass be to double the maximum energy? Assume that the oscillation amplitude is not affected.