When a ball is dropped, it no longer has potential energy. Before it drops, you can calculate the potential energy (= mgh); to actually measure this, you would have to measure the force, and multiply that by the distance.
To measure the amount of kinetic energy, you would need a measuring tape or ruler to determine the height from which the balls are dropped, a timer to measure the time taken for the balls to reach the ground, and a scale to measure the mass of the balls. The kinetic energy can be calculated using the formula KE = 0.5 * m * v^2, where m is the mass of the ball and v is the velocity it reaches upon impact.
Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.
Yes, the height from which the ball is dropped will affect the height of its bounce. This relationship is known as the conservation of energy principle, where the potential energy of the ball at the initial drop height is converted into kinetic energy as it falls, leading to a bounce height determined by the conservation of energy equation.
Well, honey, if 100% of that ball's kinetic energy magically transformed into potential energy, that ball would bounce back to the same height it was dropped from. But let's get real here, physics doesn't work like magic, so that ball ain't bouncing back up to the moon anytime soon.
No. The change in potential energy and momentum both depend on the mass of the object, and the metal ball and plastic ball have different masses. What's the same for both of them is their acceleration while they fall, the time they take to reach the ground, the moment when they hit the ground, and their speeds when they hit the ground.
To measure the amount of kinetic energy, you would need a measuring tape or ruler to determine the height from which the balls are dropped, a timer to measure the time taken for the balls to reach the ground, and a scale to measure the mass of the balls. The kinetic energy can be calculated using the formula KE = 0.5 * m * v^2, where m is the mass of the ball and v is the velocity it reaches upon impact.
Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.Sure, when the ball is in the highest position, it has a maximum amount of potential energy. When it is just about to hit the other balls, the potential energy has been converted to kinetic energy. When the other ball goes up again, the kinetic energy turns, once more, into potential energy.
Yes, the height from which the ball is dropped will affect the height of its bounce. This relationship is known as the conservation of energy principle, where the potential energy of the ball at the initial drop height is converted into kinetic energy as it falls, leading to a bounce height determined by the conservation of energy equation.
Well, honey, if 100% of that ball's kinetic energy magically transformed into potential energy, that ball would bounce back to the same height it was dropped from. But let's get real here, physics doesn't work like magic, so that ball ain't bouncing back up to the moon anytime soon.
well...in the bouncing ball experiment,,, am doing that now as well... i didn't find it easy at first but now kinda doanywaysthe ball has a gravitational potential energy (potential energy means it has the ability to do something)...so when the ball is dropped from a height the gravitational potential energy changes to kinetic energy (moving energy). when it touches the ground it gains elastic energy which helps it to bounce and when it bounce it wont get to the point that you dropped it at first because it has loosed energy and the energy it lose is the sound it makes when it hits the floor.... so when it hits the floor it loses energy and the energy turns to sound and heat energy.So it goes like this:Gravitational potential energy --> kinetic energy-->elastic energy-->sound &heat energy..hehe hope i have helped...now bck to facebookL J :D
Balls, bats and racquets.
No. The change in potential energy and momentum both depend on the mass of the object, and the metal ball and plastic ball have different masses. What's the same for both of them is their acceleration while they fall, the time they take to reach the ground, the moment when they hit the ground, and their speeds when they hit the ground.
The rebound height of a dropped bouncy ball is generally lower than the dropped height due to energy losses from deformation and air resistance. However, for ideal elastic collisions, the rebound height is approximately equal to the dropped height.
Newton's cradle uses mechanical energy. When one ball hits the others, kinetic energy is transferred through the swinging motion of the balls. This energy is then converted back and forth between potential and kinetic energy as the balls continue to collide.
naw
doubt it
I like turtles.