You can usually expect the larger ball to have more air resistance.
Gravity, air resistance, the material of the ball, and the height from which it was dropped initially.
Disregarding air resistance, what is the speed of a ball dropped from 12 feet just before it hits the ground? (Use 1 ft = 0.30 m, and use g = 9.8 m/s2.)
gravity = 9.8 m/s2 , 3 x 9.8 = 29.4 m/s (excluding air resistance)
Some of the energy is lost (dissipated) in the process of rebounding. Also, air resistance can slow down the ball a bit.
Yes. Under ideal circumstances - no air resistance, elastic collision (i.e., perfect bounce), the ball should bounce back to the same height from which it was dropped, due to conservation of energy. In practice, some energy is always lost, both due to air resistance and to a non-perfect bounce.
If we disregard air resistance; they both have identical acceleration under gravity. If we take air resistance into account, then the mass that is fired will be de-accelerating slightly, so if you calculate the overall acceleration it will be slightly lower than the mass that is dropped.
Gravity, air resistance, the material of the ball, and the height from which it was dropped initially.
That is because of air resistance. Since the soccer ball has a greater surface area (and holds the same shape as the tennis ball), it will see greater air resistance against that surface, thus slowing it and stopping it quicker.
The bowling ball, because it's the heaviest and thus not as affected by air resistance
The factors that affect the bounce of a dropped ball include...... the height from which it is dropped; the force applied to it, if any, when dropped; the acceleration of gravity, which is different depending upon what planet you're on ; the elasticity of the ball; the density of the atmosphere, which affects "air resistance"; and the rigidity and elasticity of the surface on which the ball bounces.
Disregarding air resistance, what is the speed of a ball dropped from 12 feet just before it hits the ground? (Use 1 ft = 0.30 m, and use g = 9.8 m/s2.)
The factors that affect the bounce of a dropped ball include...... the height from which it is dropped; the force applied to it, if any, when dropped; the acceleration of gravity, which is different depending upon what planet you're on ; the elasticity of the ball; the density of the atmosphere, which affects "air resistance"; and the rigidity and elasticity of the surface on which the ball bounces.
gravity = 9.8 m/s2 , 3 x 9.8 = 29.4 m/s (excluding air resistance)
No. They will hit the ground at the same time. The inertia for the heavier ball will be greater, but the acceleration for both will be the same, and both would (if the air resistance is the same for both) hit at the same time.
Some of the energy is lost (dissipated) in the process of rebounding. Also, air resistance can slow down the ball a bit.
Yes. Under ideal circumstances - no air resistance, elastic collision (i.e., perfect bounce), the ball should bounce back to the same height from which it was dropped, due to conservation of energy. In practice, some energy is always lost, both due to air resistance and to a non-perfect bounce.
Yes, air resistance is on everything where there is air.