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∙ 10y agoZero
Wiki User
∙ 10y agoThe displacement of the ball from when it was thrown to when it returns to the thrower is zero, as the ball has completed a full round trip back to its initial position. Displacement is a vector quantity that measures the change in position from the initial point to the final point.
A pendulum attains maximum velocity at the lowest point of its swing, when its potential energy is at a minimum and its kinetic energy is at a maximum.
Amplitude is the maximum displacement from the equilibrium position, while velocity is the rate of change of displacement with respect to time. In simple harmonic motion, velocity is maximum at the equilibrium position and zero at the maximum amplitude.
The displacement is zero at the equilibrium position, the velocity is zero at the maximum displacement points, and the acceleration is zero at the equilibrium position and maximum displacement points.
At maximum displacement, the velocity of the vibrating object is zero. This is because the object momentarily stops before changing direction and moving back towards the equilibrium position.
To find the maximum displacement in a force-displacement graph with initial and final velocity and the mass of the ball, you need to calculate the area under the force-displacement graph. This can be done by integrating the force with respect to displacement. The maximum displacement can be determined by finding the point where the area under the graph is maximized.
A pendulum attains maximum velocity at the lowest point of its swing, when its potential energy is at a minimum and its kinetic energy is at a maximum.
Amplitude is the maximum displacement from the equilibrium position, while velocity is the rate of change of displacement with respect to time. In simple harmonic motion, velocity is maximum at the equilibrium position and zero at the maximum amplitude.
The displacement is zero at the equilibrium position, the velocity is zero at the maximum displacement points, and the acceleration is zero at the equilibrium position and maximum displacement points.
At maximum displacement, the velocity of the vibrating object is zero. This is because the object momentarily stops before changing direction and moving back towards the equilibrium position.
The maximum displacement upward of a particle of the medium is known as the amplitude. It is the distance from the equilibrium position to the peak of the wave.
The potential energy of a simple harmonic oscillator reaches its maximum value twice during one complete oscillation. This occurs when the displacement of the oscillator is at its maximum and at its minimum amplitude.
To find the maximum displacement in a force-displacement graph with initial and final velocity and the mass of the ball, you need to calculate the area under the force-displacement graph. This can be done by integrating the force with respect to displacement. The maximum displacement can be determined by finding the point where the area under the graph is maximized.
Displacement is at its maximum when an object changes direction, reaching the farthest point from its starting position. Velocity is equal to zero at the moment when an object changes direction, either at the peak of motion in a vertical direction or at the points where an object reverses its direction horizontally.
As, in the velocity-time graph, curves passes through zero means 'when time is zero velocity is zero'. Velocity is time derivative of displacement. So displacement is maximum or minimum when time is zero in position-time graph.
It is converted to the ball's velocity or it is known as its velocity because displacement changes with time is known as velocity.
The maximum displacement of the ball can be calculated using the equation: [ \text{Displacement} = \frac{{\text{Initial velocity}^2}}{2 \times \text{Acceleration}} ] Assuming the ball is thrown vertically and ignoring air resistance, we can use an acceleration of -9.8 m/s^2 to represent the acceleration due to gravity. So, the maximum displacement of the ball would be 0.82 meters.
Yes, the bouquet's displacement and velocity change as it moves upwards due to the force of gravity. Initially, the bouquet's velocity is maximum, then it slows down until it reaches the highest point where its velocity is momentarily zero. Finally, it falls back down, increasing its velocity until it reaches the ground.