Q: How force and displacement are directly proportional in SHM?

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At the point of maximum displacement, since the two are directly proportional.

vibration is the motion of the body during which it moves to & fro about its mean position.while shm is a type of period motion here the restoring force is directly proportional to the displacement.

the distance & direction of the mass from its resting point

The characteristics of simple harmonic motion are undamped, undriven, periodic motion. Any equation of motion that can be derived through the use of the following restoring force: F = -kx, where F is the force vector, k is the spring constant, and x is displacement vector, will exhibit simple harmonic motion. The motion itself is described by the equation x(t) = Acos(wt + p), where x(t) is the position as a function of time, A is the amplitude of the motion, w is its angular frequency, and p is the phase.

If the period is ' t ', then the frequency is 1/t .

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At the point of maximum displacement, since the two are directly proportional.

vibration is the motion of the body during which it moves to & fro about its mean position.while shm is a type of period motion here the restoring force is directly proportional to the displacement.

In physics it means simple harmonic motion. This is any vibration that has an acselration proportional to its displacement. It also means Swedish House Mafia

The acceleration of the bob is directly proportional to the displacement and towards the vertical position.If x represents the angular displacement towards the right, from the vertical. and if x', x'' represent the derivatives, then x'' = -kx where k > 0. This is the characteristic differential equation for SHM.

the distance & direction of the mass from its resting point

Simple harmonic motion (SHM( is defined by the second order differential equation: d2y/dt2 = -ky where y is a fubction of time, t and is the displacement (relative to the central position), and k is a positive constant. The equation says is that at any given position of the object undergoing SHM, its acceleration is proportional to its displacement from, and directed towards the central position. The sine and cosine functions are solutions to the differential equation.

The characteristics of simple harmonic motion are undamped, undriven, periodic motion. Any equation of motion that can be derived through the use of the following restoring force: F = -kx, where F is the force vector, k is the spring constant, and x is displacement vector, will exhibit simple harmonic motion. The motion itself is described by the equation x(t) = Acos(wt + p), where x(t) is the position as a function of time, A is the amplitude of the motion, w is its angular frequency, and p is the phase.

Yes it would as the acceleration is always be towards the centre and the acceleration would be directly proportional to the negative of the deplacement of the object.

the fulform of SHM is Simple Harmonic Motion

No. Only the movement of the individual particles is SHM.

Simple harmonic motion (SHM) is in one dimension whereas oscillatory motion is 2-dimensional motion that is SHM in one dimension but linear in another.Simple harmonic motion (SHM) is in one dimension whereas oscillatory motion is 2-dimensional motion that is SHM in one dimension but linear in another.Simple harmonic motion (SHM) is in one dimension whereas oscillatory motion is 2-dimensional motion that is SHM in one dimension but linear in another.Simple harmonic motion (SHM) is in one dimension whereas oscillatory motion is 2-dimensional motion that is SHM in one dimension but linear in another.

If the period is ' t ', then the frequency is 1/t .