The displacement of a ball is a vector quantity that refers to the change in position of the ball in a straight line from its initial position to its final position. It is calculated by subtracting the initial position vector from the final position vector. Displacement can be positive, negative, or zero depending on the direction of the movement of the ball.
It is converted to the ball's velocity or it is known as its velocity because displacement changes with time is known as velocity.
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 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?
The amount of displacement of the ball is the change in position from its initial position to its final position. It can be calculated by finding the straight-line distance between the starting point and the ending point of the ball's motion.
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.
Of course it is the displacement.
It is converted to the ball's velocity or it is known as its velocity because displacement changes with time is known as velocity.
Float the ball in water and calculate the displacement.
That means, how far has it moved.
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 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?
The amount of displacement of the ball is the change in position from its initial position to its final position. It can be calculated by finding the straight-line distance between the starting point and the ending point of the ball's motion.
displacement
The displacement, along the direction of measurement, is zero. It need not mean that the object is back at the starting point. The displacement-time graph, measuring the vertical displacement of a ball thrown at an angle, will have displacement = 0 when the ball returns to ground level but, unless you are extremely feeble, the ball will be some distance away, not at its starting point which is where you are. The use of such a graph is not unusual in the elementary projectile motion under gravity.
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.
The 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.
The total displacement of the ball is the difference between the uphill distance (5 meters) and the downhill distance (9 meters), as displacement considers the final position relative to the initial position. Therefore, the displacement of the ball is 9 meters (downhill distance) - 5 meters (uphill distance) = 4 meters.