13.10 The maximum kinetic energy of a spring system (mass 10 kg, spring constant 1200 N/m)...
A 0.40-kg mass is attached to a spring with a force constant of k = 207 N/m, and the mass–spring system is set into oscillation with an amplitude of A = 2.0 cm. Determine the following. (a) mechanical energy of the system _____ J (b) maximum speed of the oscillating mass _____ m/s (c) magnitude of the maximum acceleration of the oscillating mass _____ m/s2 A 0.40-kg mass is attached to a spring with a force constant of k =...
A mass of 1.32 kg is connected to a spring of spring constant 8.81 N/m . An oscillation is started by pulling the mass to the right to amplitude 0.582m before release and the oscillator moves in air. The oscillation decays to 18.2% of the original amplitude in 58.2 seconds. the damping constant of the oscillation is 7.73*10^-2 kg/s total energy has the system lost in this time due to air damping = 1.44 j the amplitude of the oscillation...
A 0.40-kg mass is attached to a spring with a force constant of k = 337 N/m, and the mass-spring system is set into oscillation with an amplitude of A = 2.2 cm. Determine the following. (a) mechanical energy of the system J (b) maximum speed of the oscillating mass m/s (c) magnitude of the maximum acceleration of the oscillating mass m/s2
A mass-on-a-spring system has a spring constant k = 360 N/m and a mass m = 0.53 kg. (a) If it is given an initial displacement of 0.27 m and then released, what is the initial potential energy of the oscillator? in J (b) What is the maximum kinetic energy of the oscillator? in J
Part A: 10 points each (Questions 1-4) 1. A block mass of 3 kg attached with a spring of spring constant 2000 N/m as shown in the Figure below. The amplitude or maximum displacement Xmax is 5m. Calculatea) Maximum Potential energy stored in the spring b) Maximum kinetic energy of the block c) the total energy-spring block system 2. A small mass moves in simple harmonic motion according to the equation x = 2 Cos(45t), where "x" displacement from equilibrium point in meters and "t"...
3.) An oscillating block-spring system has a mechanical energy of 1 J, an amplitude of 10 cm and a maximum speed of 1.2 m/s. Find (a) the spring constant (b) the mass of the block and (c) the frequency of oscillation. [200 N/m; 1.39 kg; f#1.91 Hz
A 0.40-kg mass is attached to a spring with a force constant of k = 337 N/m, and the mass-spring system is set into oscillation with an amplitude of A = 3.1 cm. Determine the following. (a) mechanical energy of the system (b) maximum speed of the oscillating mass m/s (c) magnitude of the maximum acceleration of the oscillating mass m/s2
1. A block mass of 3 Kg attached with a spring of spring constant 2000 N/m as show uestions 1-4) Figure below. The amplitude or maximum displacement xmax is 5m. Calculate L noitbe a) Maximum Potential energy stored in the spring b) Maximum kinetic energy of the block c) the total energy -spring block system
A spring with a spring constant of 1200 N/mN/m has a 55-gg ball at its end. The energy of the system is 7.0 J. 1a. What is the amplitude A of vibration? 1b.What is the maximum speed of the ball? 1c.What is the speed when the ball is at a position x=+A/2x=+A/2.
A 0.40-kg mass is attached to a spring with a force constant of 387 N/m, and the mass-spring system is set into oscilation with an amplitude of A-2.9 cm. Determine the folowing (o) mechankcal energy of the system (b) maximum speed of the osollating mass (c) magnitude of the maximum acceleration of the oscilating mass m/s