A 5.10 kg block hangs from a spring with spring constant 1760 N/m . The block is pulled down 6.80 cm from the equilibrium position and given an initial velocity of 1.20 m/s back toward equilibrium.
A) What is the frequency of the motion?
B) What is the amplitude?
C)What is the total mechanical energy of the motion?
A 5.10 kg block hangs from a spring with spring constant 1760 N/m . The block...
A 5.40 kg block hangs from a spring with spring constant 2020 N/m . The block is pulled down 6.10 cm from the equilibrium position and given an initial velocity of 1.20 m/s back toward equilibrium. a. What is the frequency of the motion? b. What is the amplitude? c. What is the total mechanical energy of the motion?
Review PartA A 4.70 kg block hangs from a spring with spring constant 2180 N/m. The block is pulled down 4.30 cm from the equilibrium position and given an initial velocity of 1.00 m/s back toward equilibrium. What is the frequency of the motion? Express your answer with the appropriate units. Value Units Submit Reguest Answer - Part B What is the amplitude? Express your answer with the appropriate units. Value Units Submit ▼ Part C What is the total...
A 1.10 kg mass hangs from a spring of force constant 400 N/m . The mass is then pulled down 13.0 cm from the equilibrium position and released. At the end of five complete cycles of vibration, the mass reaches only 10.0 cm from the equilibrium position. Part A: How much mechanical energy is lost during these five cycles? Part B: What percentage of the mechanical energy is lost during the five cycles?
A 5 kg block hangs from a spring with spring constant 5 N/m. At t=0s the block is 3 m below the equilibrium point and moving upward with a speed of 6 m/s. What is the amplitude of the oscillations?
The force of constant of a spring of spring pendulum is 50N/m. A block of mass 0.5 kg, attached to it is pulled through a distance of 0.01 m before being released. Calculate the following expressions: a) the time period and frequency b) velocity amplitude and acceleration amplitude; c) the time required by the block to move half-way towards the center from its initial position d) total energy of the system.
A block–spring system consists of a spring with constant k=425 N/m attached to a 2.00-kg block on a frictionless surface. The block is pulled 8.00 cm from equilibrium and released from rest. For the resulting oscillation, find the (a) ampli- tude, (b) angular frequency, (c) frequency, and (d) period. What is the maximum value of the block’s (e) velocity and (f ) acceleration?
A classic spring/block system is moving back and forth on an air track (no friction). The mass of the block is 0.5 kg and the spring constant is 200 N/m. The mass is pulled back from equilibrium and then quickly pushed into motion such that it has an initial speed at the release point (60 cm from the equilibrium position) of 5.0 m/s. Determine the frequency of this oscillator.
A mass of 0.601 kg hangs on a vertical spring of spring constant 19.2 N/m. If you displace the mass by 1.69 cm from its equilibrium position and let it go from rest, what will be the maximum velocity?
A 180 g block hangs from a spring with spring constant 15 N/m . At t=0s the block is 21 cm below the equilibrium point and moving upward with a speed of 89.0 cm/s . What is the block's oscillation frequency? What is the block's distance from equilibrium when the speed is 30 cm/s ? What is the block's distance from equilibrium at t=1.0s?
A 160 gg block hangs from a spring with spring constant 7.0 N/m . At t=0s the block is 20 cm below the equilibrium point and moving upward with a speed of 125 cm/s . What is the block's oscillation frequency? What is the block's distance from equilibrium when the speed is 39 cm/s ? What is the block's distance from equilibrium at t=6.0s Show work please.