Zero
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.
If you record your voice for example you have a certain amplitude and a certain velocity. If you listen to the recording and slow it down your velocity wil slow down and the amplitude will stretch wich will make it sound lower.
Displacement and acceleration are zero at the instant the mass passes through its "rest" position ... the place where it sits motionless when it's not bouncing. Velocity is zero at the extremes of the bounce ... where the expansion and compression of the spring are maximum, and the mass reverses its direction of motion.
Zero. That's the instant at which its velocity changes direction. In order to do that, its magnitude has to be zero at that point in time.
The force-displacement graph for the strings of a new type of graphite-head tennis racquet is shown in diagram (a). The racquet is tested in a laboratory by being secured vertically and then having a special type of non-deforming tennis ball fired at it horizontally, as shown in diagram (b). The initial velocity of the ball as it strikes the racquet is 10 m s-1 east. After striking the racquet, the ball has a velocity of 9.5 m s-1 west. The mass of the ball is 100 g. What is the maximum displacement of the strings of the racquet during this interaction?
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.
If you record your voice for example you have a certain amplitude and a certain velocity. If you listen to the recording and slow it down your velocity wil slow down and the amplitude will stretch wich will make it sound lower.
Displacement and acceleration are zero at the instant the mass passes through its "rest" position ... the place where it sits motionless when it's not bouncing. Velocity is zero at the extremes of the bounce ... where the expansion and compression of the spring are maximum, and the mass reverses its direction of motion.
Zero. That's the instant at which its velocity changes direction. In order to do that, its magnitude has to be zero at that point in time.
The maximum displacement upwards is given by the equation y=-vxv/2g. At the peak, the value of velocity is said to be v=0.
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.
The force-displacement graph for the strings of a new type of graphite-head tennis racquet is shown in diagram (a). The racquet is tested in a laboratory by being secured vertically and then having a special type of non-deforming tennis ball fired at it horizontally, as shown in diagram (b). The initial velocity of the ball as it strikes the racquet is 10 m s-1 east. After striking the racquet, the ball has a velocity of 9.5 m s-1 west. The mass of the ball is 100 g. What is the maximum displacement of the strings of the racquet during this interaction?
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.
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.
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.