Boost Your Performance: Energy & Velocity Tips for Optimal Results

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The discussion centers on the application of conservation of energy principles in physics, specifically regarding gravitational potential energy (GPE) and kinetic energy (KE) in different scenarios. It clarifies that the KE at the bottom remains the same across three cases, despite variations in height and friction. The participants debate the correct interpretation of height in calculations and the impact of friction on speed, concluding that speed will be less in cases with friction compared to a frictionless scenario. The final velocities for all cases are confirmed to be 9.8 m/s, with energy lost to friction manifesting as heat and other forms. Overall, the conversation emphasizes the importance of understanding energy transformations in physics problems.
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1.
041912050453eputqotmcwkwu9boyx.png

2.
0419120504181q86373jw5xlv3a.png

3. my attempt to solve the question
041912050418vy380jccf9mcgz6t87ekmm7y.png
 
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Welcome to the Physics Forums shemo1993!

The guidelines here are that you must show work before we can help you.

Let us see what you got.
 
Hi
In this picture my attempt to solve the question
041912050418vy380jccf9mcgz6t87ekmm7y.png
 
It is given, from conservation of energy principles, when there are no other forces acting besides gravity which do work, that the GPE at the top for all 3 cases is the same, and that therefore the KE at the bottom will also be the same for each case. So for case 1, why did you use the height as (5 + 5)??

Note that KE is a scalar quantity and the v in that equation for KE is the objects speed. It's velocity has direction associated with it.

When you add friction, besides creating heat, what does that say about the speed of the object when it reachs the bottom, as compared to the frictionless case?
 
First of all, thank you so much
For case1 I used the height as (5 + 5), because there are two distances incline and ramps and each one of them has length 5 meters. So what I have done is correct?
About the note, I know the speed is a scalar quantity and the velocity is a vector quantity, but when the direction does not change the speed will be equal to velocity. And I think the direction does not change.
about the speed of the object when it reachs the bottom I think it will be less! And in case1 and 2 will be less than case 3
 
shemo1993 said:
First of all, thank you so much
For case1 I used the height as (5 + 5), because there are two distances incline and ramps and each one of them has length 5 meters. So what I have done is correct?
I don't know what you mean by 'two distances incline and ramps' for case 1. For case 1, the block is just dropped 5 m to the ground, in free fall, like as if you were dropping it from the roof of a 5 m tall building.
About the note, I know the speed is a scalar quantity and the velocity is a vector quantity, but when the direction does not change the speed will be equal to velocity. And I think the direction does not change.
well the magnitude of the velocity is the same as its speed, but at the bottom, in case 1, the velocity direction is down, in case 2 the direction is parallel to the sloped incline, and in case 3 , it is more or less horizontal. So for case 2, the final velocity is 9.8 m/s parallel to the slope, and for case 3 the final velocity is 9.8 m/s more or less in a horizontal direction, and for case 1 , the velocity is ___??___?
about the speed of the object when it reachs the bottom I think it will be less! And in case1 and 2 will be less than case 3
Yes it will be less than the frictionless case...
 
Now I understood the first case
Therefore, the final answers will be as well?

041912150414eoegtfljl3chw3g.png
 
Yes, the speed is the same at the bottom (9.8 m/s) for all three cases. With friction present, some of the energy 'lost' due to the work done by frictiion shows up as heat, but not all of the lost energy is heat, some shows up as sound energy, or other forms .
 
Thank you very much for help me

Allah bless you

shemo1993
 
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