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When a pendulum reaches its maximum elongation the velocity is zero and the acceleration is maximum

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Q: Give example where the velocity of the particle is 0 and acceleration is maximum?
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What is the maximum velocity and maximum acceleration of a particle in SHM in terms of amplitude and omega?

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A particle is moving along the x-axis. The line graph shows the velocity of the particle over time. When is the instantaneous acceleration of the particle equal to 0?

The instantaneous acceleration of the particle is equal to 0 when the velocity of the particle is at a maximum or minimum. This occurs at the points on the graph where the slope of the velocity-time graph is horizontal or the velocity reaches a peak or trough.


What is acceleration at instantaneous maximum velocity?

The acceleration at instantaneous maximum velocity is zero, as the velocity is not changing at that moment.


When acceleration is 0 why does velocity have to be at a maximum?

When acceleration is 0, it means there is no change in velocity. At a maximum point, the velocity is either increasing or decreasing, but when it reaches that point, the acceleration is 0.


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The condition for maximum velocity is acceleration equals zero; dv/dt = a= o.


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Velocity of a fluid particle at centre of pipe is?

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What is maximum acceleration rate?

the acceleration is equal to energy that release by the friction that came be electic that travel form somewhere.It proves that maximum acceleration rate.The easy explainationof that is Energy and Velocity are equal to maximum of acceleration


What is the minimum acceleration for a particle in simple harmonic motion obeying x equals acos2t?

The minimum acceleration for a particle in simple harmonic motion obeying x = Acos(2t) is when the particle is at its maximum displacement, which corresponds to the amplitude A in the equation. At these points, the acceleration is zero since the restoring force is at its maximum and velocity is changing direction.


Can a particle with maximum speed have zero acceleration?

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Why acceleration is maximum at extreme points of simple pendulum?

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Is this possible that a body has zero velocity but maximum acceleration?

I'm trying to give you a simple example. Which hope will be able to make you understand that thing. We read physics in our language. So I can make some mistakes to write that in English... But I hope I won't be mistaken. By the way here it is... Suppose, There is a simple oscillator what is moving under the angles of 4 degrees. When it is in his height position then we know that it stops for a moment and then comes back to the equilibrium position. So in the height position it's velocity is 0 m/s. (cause it stops.) Suppose it's 1st velocity or the velocity in the equilibrium position is "v" and in that position the last velocity is 0. so we can calculate it's acceleration like that a = (last velocity-1st velocity)/time so a = (0-u)/t = - u/t, what is the maximum acceleration of a this body, (-) sign means the acceleration is gonna go down. But when it is coming back to the equilibrium position, it's velocity goes up.. And in the equilibrium position it's velocity is maximum. Then the velocity decreases again. so in the equilibrium position the velocity is maximum, in the equilibrium position which is "v". so it's acceleration will be a= v-v/t = 0/t = 0, that means the acceleration is zero when the velocity is maximum... That means the acceleration of a body can be zero when the velocity is maximum and the velocity can be zero when the acceleration is maximum. [Note: Always remember, to start to calculate from the equilibrium position. Because the oscillation starts from the equilibrium position. And what I said is the most simple statement. It can also be described by the equations of the a simple harmonic oscillations] - by JAS