Answered: A 4 kg mass is statically suspended… | bartleby

Related questions

Question

A4 kg mass is statically suspended from a load
(force) cell and the load cell deflection caused by
the mass is o.06 mm.
Estimate the following:
1. The natural frequency of the load cell is equal
to
rad/s.
2. The practical frequency range over which it
can measure dynamic loads with an inherent
error of less than 4% knowing that it has
damping ratio of o.6 can be given as
rad/s<2<
rad/s

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

1) A student suspends a 0.3 kg mass from an ideal spring and measures the equilibrium displacement of the spring to be 5.5 cm. Calculate the spring constant. 2) She then gently pulls the mass down and releases it, so it oscillates harmonically. a) Calculate the angular frequency of oscillation. b) Calculate the period of oscillation. c) Calculate the number of cycles the oscillating mass complete every second.
solv
IC-3 A 167 gram mass is vibrating about its equilibrium position on the end of a spring as shown in problem SHM-8. While vibrating, the mass is observed to have a maximum speed of 0.500m/s and a maximum acceleration of 6.00m/s. At t0 the mass is at the equilibrium position with a velocity to the left. a) Find the numerical values for the angular frequency o and the amplitude of the motion xm. Hint: think about how Vm and xm are related. b) Find the value of the spring constant of the spring. c) The position of the block is described by x Xmcos(@t+0,). Find all possible values of 0, and then explain how to determine the value of 0, that corresponds to the given conditions. 99+ hp
Find the personal frequency, shape mode and vibration response equation of the above system, if K1 250 N / m, K2 = 250 N / m =, K3 = 300 N / m, K4 = 350 N / m = K5 = 200 N / m
A harmonic oscillator is made by using a 0.640 kg frictionless block and an ideal spring of unknown force constant. The oscillator is found to have a period of 0.152 s and a maximum speed of 2 m/s a)Find the force constant of the spring. Express your answer in newtons per meter. b)Find the amplitude of the oscillation. Express your answer in millimeters.
Asap plz...
1(a) A damped simple harmonic oscillator has mass 2.0 kg, spring constant 50 N/m, and mechanical resistance 8.0 kg/s. The mass is initially released from rest with displacement 0.30 m from equilibrium. Determine the displacement x(t) as a function of time without assuming weak dissipation. Numerically compute all quantities. (b) The time for transients to become negligible is typically taken to be 5t, where the time constant t is the time required for the amplitude to decay to e-1 of its initial value. Taking the displacement amplitude to be approximately A = 0.30 m, (which holds for weak damping), determine the amplitude at time 5t. = Xoe¬Bt where xo
A mass on a spring is held at a distance of 0.05 m from the equalibrium position. It is then released at time t=0 and undergoes simple harmonic motion. If the mass was 0.2 kg and the spring constant k was 6 Nm-1, what is the velocity of the mass at time = 7 seconds?
A mass-spring oscillator is created. It has a period of 6 seconds and an amplitude of 2 cm.When a 0.70 kg-object is attached to the spring hung vertically, it stretches 0.15 m from theequilibrium position. (The following questions can be answered in either order depending onmethod )A. What is the maximum speed of the oscillator?B. What is mass hanging in the spring?