How High Will a Stone Rise If Thrown with 9.8 Joules of Kinetic Energy?

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To determine how high a stone will rise when thrown with 9.8 Joules of kinetic energy, the conservation of mechanical energy principle is applied, where the kinetic energy converts to potential energy at the peak height. Given the mass of the stone is 350 grams (0.35 kg) and using the formula Eg = mgh, where g is the acceleration due to gravity (9.8 m/s²), the height can be calculated. The potential energy at the maximum height equals the initial kinetic energy, confirming that the height reached is 2.85 meters. The discussion emphasizes understanding the conservation of energy in solving the problem. This approach clarifies the relationship between kinetic and potential energy in a straightforward physics context.
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I have a question that I must answer, and am finding it difficult to get. It is probably easy, my brain is just not functioning. It is higshchool physics question. Anyways how to get the answer and any advice would be great. Thanks!

Question: Suppose a stone of mass 350 g is thrown straight up from the ground with kinetic energy of 9.8 J (EK= 9.8J). How high will it rise before it starts to come down again?
 
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At the top, you have only potential energy, no kinetic energy.
Since mechanical energy is conserved, what does this imply that the height must be?
 
So does this mean we can use Eg=mgh. m= 0.35 kg g=9.8 Eg= 9.8 J , and so h= Eg/mg. Since kinetic energy is converted to potential energy, and energy is always conserved then potential energy is also 9.8 J?
 
Precisely!
(When there is no kinetic energy present, of course..)
 
Hey arildno,

Thanks a lot I appreciate it. I did something like that at first but not with the idea of law of conservation in mind, and so it did not make any sense. However, now it does. Thanks again! Take Care.
 
So the final answer is 2.85 m. Correct?
 
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