How to calculate suitable spring rate for oscillating forced closed cam and follower having simple harmonic...

How to calculate suitable spring rate for oscillating forced closed cam and follower having simple harmonic motion so that it will always in contact with cam.Also at which speed it will loss contact with cam and how much distance it will lift-off from cam.Please explain in detail with example using SHM equations and cam follower drawing with resolve forces.

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samet mamat answered 3 years ago

how to calculate forces on cam and follower at various cam speed and angle.Cam and follower...

how to calculate forces on cam and follower at various cam speed and angle.Cam and follower with SHM motion.What are the formula available

A disk cam rotating at 200 rpm lifts a radial roller follower with simple harmonic motion...

A disk cam rotating at 200 rpm lifts a radial roller follower with simple harmonic motion through a maximum displacement of 2.5 in. while the cam rotates through 90°. There is then a dwell of the follower for 180° of cam rotation, followed by a return of the follower in simple harmonic motion in the remaining 90° of cam rotation. For a follower weight of 8 lb, determine the inertia force of the follower for each 15° of cam rotation...

A H2 molecule can be approximated by a simple harmonic oscillator having a spring constant k...

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a) a simple harmonic oscillator consists of a glass bead attached to a spring. it is...

a) a simple harmonic oscillator consists of a glass bead attached to a spring. it is immersed in a liquid where it loses 10% of its energy over 10 periods. compute the coefficient of kinetic friction b assuming spring constant k=1 N/m and mass m=10 grams; b) suppose the spring is now disconnected and the bead starts failing in the liquid, accelerating until it reaches the terminal velocity. compute the terminal velocity.

An object attached to a spring vibrates with simple harmonic motion as described by the figure...

An object attached to a spring vibrates with simple harmonic motion as described by the figure below. (a) For this motion, find the amplitude. (b) For this motion, find the period. (c) For this motion, find the angular frequency. (d) For this motion, find the maximum speed (e) For this motion, find the maximum acceleration. (f) For this motion, find an equation for its position x in terms of a sine function.

The displacement as a function of time of a 4.0kg mass spring simple harmonic oscillator is...

The displacement as a function of time of a 4.0kg mass spring simple harmonic oscillator is . What is the displacement of the mass at 2.2 seconds? ___________m What is the spring constant? ___________________N/m What is the position of the object when the speed is maximum? ______________m What is the magnitude of the maximum velocity?____________________m/s

A 323 g object is attached to a spring and executes simple harmonic motion with a...

A 323 g object is attached to a spring and executes simple harmonic motion with a period of 0.210 s. If the total energy of the system is 6.70 J. (a) Find the maximum speed of the object. m/s (b) Find the force constant of the spring. N/m (c) Find the amplitude of the motion. mA 323 g object is attached to a spring and executes simple harmonic motion with a period of 0.210 s. If the total energy of...

A 318 g object is attached to a spring and executes simple harmonic motion with a...

A 318 g object is attached to a spring and executes simple harmonic motion with a period of 0.270 s. If the total energy of the system is 6.29 J. (a) Find the maximum speed of the object. (------m/s ?) (b) Find the force constant of the spring. (--------N/m ?) (c) Find the amplitude of the motion. (------- m ?)

Four mass–spring systems oscillate in simple harmonic motion. Rank the periods of oscillation for the mass–spring...

Four mass–spring systems oscillate in simple harmonic motion. Rank the periods of oscillation for the mass–spring systems from largest to smallest. m = 2 kg , k = 2 N/m m = 2 kg , k = 4 N/m m = 4 kg , k = 2 N/m m = 1 kg , k = 4 N/m

Consider the undamped forced harmonic oscillator with mass 1 kg, damping coefficient 0, spring constant 4,...

Consider the undamped forced harmonic oscillator with mass 1 kg, damping coefficient 0, spring constant 4, and external force h(t) = 3cos(t). The mass is initially at rest in the equilibrium position. You must understand that you can model this as: y’’ = -4y +3cost; y(0) = 0; y’(0) = 0. (5pts) Using the method of Laplace transforms, solve this initial value problem. Check your solution solves the IVP. (4pts) Be sure to check that your solution satisfies both the...

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