1) A 7.5kg mass attached to a spring with a spring constant of 365 N/m oscillates...
A mass m = 3 kg is attached to a spring with spring constant k = 3 N/m and oscillates with simple harmonic motion along the x-axis with an amplitude A = 0.10 m. (a) What is the angular frequency of this oscillation? (b) What is the period T and the frequency f of the oscillation? (c) If the phase constant = 0, write down expressions for the displacement, velocity and acceleration of the mass as a function...
A 1.00 kg glider attached to a spring with a force constant 25.0 N/m oscillates on a horizontal, frictionless air track. At t = 0, the glider is released from rest at x = -2.70 cm. (That is, the spring is compressed by 2.70 cm.) (a) Find the period of its motion. s (b) Find the maximum values of its speed and acceleration. m/s m/s2 (c) Find the position, velocity, and acceleration as functions of time (t). x(t) = cm...
A 1.00 kg glider attached to a spring with a force constant 36.0 N/m oscillates on a horizontal, frictionless air track. At0, the glider is released from rest at x2.50 cm. (That is, the spring is compressed by 2.50 cm.) (a) Find the period of its motion (b) Find the maximum values of its speed and cceeaon m/s (c) Find the position, velocity, and acceleration as functions of time (t) x(t) = v(t) a(t) cm (position) cm/s (velocity) cm/s2 (acceleration)
A 1.00-kg glider attached to a spring with a force constant 16.0 N/m oscillates on a frictionless, horizontal air track. At t = 0, the glider is released from rest at x = -2.50 cm (that is, the spring is compressed by 2.50 cm). (a) Find the period of the glider's motion. s (b) Find the maximum values of its speed and acceleration. speed m/s acceleration m/s2 (c) Find the position, velocity, and acceleration as functions of time. (Where position...
1) A block of unknown mass is attached to a spring of spring constant 9.4 N/m and undergoes simple harmonic motion with an amplitude of 10.2 cm. When the mass is halfway between its equilibrium position and the endpoint, its speed is measured to be 30.7 cm/s. Calculate the mass of the block. Answer in units of kg. 2) Find the period of the motion. Answer in units of s. 3) Calculate the maximum acceleration of the block. Answer in...
A 1.00-kg glider attached to a spring with a force constant 9.0 N/m oscillates on a frictionless, horizontal air track. At t = 0, the glider is released from rest at x = -2.80 cm (that is, the spring is compressed by 2.80 cm). (a) Find the period of the glider's motion. (b) Find the maximum values of its speed and acceleration.(c) Find the position, velocity, and acceleration as functions of time. (Where position is in m, velocity is in m/s, acceleration...
use the answers to answer d,e, and f A mass is attached to a spring and is oscillating in simple harmonic motion as shown in the figure. DOKS y (cm) BA Time (s) a) What is the period and the frequency of this motion? (2p) period: T=4.85 frequency: f = 1 / 2 = 1 = 0.208 b) Determine the amplitude (1p) A = 6cm Hz c) At which of the labelled points A-E is (4) 1. The speed greatest...
A mass-spring system oscillates with an amplitude of 3.60 cm. If the spring constant is 276 N/m and the mass is 499 g, determine the mechanical energy of the system. Tries 0/20 Determine the maximum speed of the object. Tries 0/20 Determine the maximum acceleration. Tries 0/20
2. A spring with constant 1.46 N/m has an unknown mass attached to it. It is pulled a set distance and released from rest. The resulting graph for position of the unknown mass as a function of time is shown below. Oscillating Mass-Spring System 1 position (m) 0.8 0.6 04 02 0 -0.2 5 -0.4 -0.8 times) a) What is the frequency? (1 point) b) What is the amplitude? (1 point) c) What is the angular frequency? (1 points) d)...
A block of unknown mass is attached to a spring with a spring constant of 5.00 N/m and undergoes simple harmonic motion with an amplitude of 10.0 cm. When the block is halfway between its equilibrium position and the end point, its speed is measured to be 27.0 cm/s. (a) Calculate the mass of the block. (b) Calculate the period of the motion. (c) Calculate the maximum acceleration of the block. (m/s2