When the follower moves with simple harmonic motion the velocity diagram is?
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When the follower moves with simple harmonic motion the velocity diagram is?
Since the follower moves with a simple harmonic motion, therefore velocity diagram consists of a sine curve and the acceleration diagram is a cosine curve.
How do you find the amplitude of a simple harmonic motion?
x ( t ) = A cos ( ω t + φ ) . This is the generalized equation for SHM where t is the time measured in seconds, ω is the angular frequency with units of inverse seconds, A is the amplitude measured in meters or centimeters, and φ is the phase shift measured in radians ((Figure)).
What is SHM and uniform circular motion?
Uniform Circular Motion describes the movement of an object traveling a circular path with constant speed. The one-dimensional projection of this motion can be described as simple harmonic motion. A point P moving on a circular path with a constant angular velocity ω is undergoing uniform circular motion.
When the motion of the follower is along the axis of the cam Centre it is called offset follower?
Explanation: When the motion of the follower is along an axis away from the axis of the cam centre, it is called off-set follower. Explanation: Since with high speed engines, maximum acceleration is required and that is possible only through cycloidal motion. 11.
What is the purpose of a cam and follower mechanism?
A cam and follower mechanism is a profiled shape mounted on a shaft that causes a lever or follower to move. Cams are used to convert rotary to linear (reciprocating) motion. As the cam rotates, the follower rises and falls in a process known as reciprocating motion.
Does the period of simple harmonic motion depend on amplitude?
In fact, though, the pendulum is not quite a simple harmonic oscillator: the period does depend on the amplitude, but provided the angular amplitude is kept small, this is a small effect. The mass cancels between the two sides, pendulums of different masses having the same length behave identically.
What is an oscillation on a graph?
Oscillations are characterized by repetitive motion in a system. An example of an oscillation is the rotation of the Earth around its axis each day. Oscillations are evident in graphs when you see a pattern that always repeats over a certain time interval.
WHAT IS A in SHM?
Each of these constants carries a physical meaning of the motion: A is the amplitude (maximum displacement from the equilibrium position), ω = 2πf is the angular frequency, and φ is the initial phase.