Net force on ball from ground to top

AI Thread Summary
The discussion focuses on the net force acting on a ball tossed into the air during various stages of its flight. At the moment of release, the net force is upward but decreases as the ball ascends. At the highest point, the net force is not zero; gravity continuously acts downward, causing the ball to decelerate before reversing direction. As the ball descends, the net force is downward and increases due to gravitational pull. The key takeaway is that throughout the ball's trajectory, the net force is consistently the force of gravity acting downwards, influencing its motion.
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Homework Statement


A ball is tossed up into the air. It reaches maximum height and comes back down.

What is the net force on the ball at the following situations:

a. The ball is moving upward as it is released.

b. The ball is at it's highest point. (when it comes to a stop i suppose)

c. The ball is moving downward.


Homework Equations



F = ma ?

The Attempt at a Solution



a. Force is up and decreasing.

b. Force is 0

c. Force is down and increasing.


Please let me know what you guys think. I have other problems also.
 
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Welcome to the Forum.a is correct before release. b is wrong. Think again.
What is making the ball slow down and then come back down ?

C is formally correct but in practical terms, not so.
 
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At all points the net force on the ball is the force of gravity i.e. its weight acting downwards (ignoring air friction). Because of this force only, the ball first decelerates coming to rest at the top most point and then accelerates downwards.
 
Vijay just gave you the answer, so I'll see if I can help you understand it:

Let's suppose that at the very peak of it's flight, the force was equal to zero, as you initially thought. You also said the relevant equation is F=ma. Well, if F is zero, then the acceleration would also be zero. We already know that the velocity at that peak is zero. If the acceleration was also zero, then it'd just sort of stay there.
 
thank you for all your help! Mentz was wrong @ first but thank you for clearing up the rest.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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