Potential energy and a skateboard, only have until 11:30

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SUMMARY

The discussion centers on calculating the change in gravitational potential energy (PE) for a skateboarder with a mass of 54.5 kg, who starts with a speed of 1.95 m/s and performs +80.0 J of work while experiencing -265 J of frictional work. The final speed is determined to be 6.10 m/s. To calculate the change in PE, the initial and final heights of the skateboarder are essential, as potential energy is defined by the formula PE = mgh. Without height information, the change in potential energy cannot be accurately computed.

PREREQUISITES
  • Understanding of gravitational potential energy (PE = mgh)
  • Basic knowledge of kinetic energy and work-energy principles
  • Familiarity with nonconservative forces and their effects on energy
  • Ability to perform calculations involving mass, height, and energy
NEXT STEPS
  • Research how to calculate gravitational potential energy in various scenarios
  • Learn about the work-energy theorem and its applications
  • Explore the effects of friction on energy conservation in mechanical systems
  • Investigate the relationship between height, speed, and potential energy in skateboarding dynamics
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Students studying physics, particularly those interested in mechanics, skateboard enthusiasts, and educators looking to explain energy concepts in practical applications.

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Potential energy and a skateboard, only have until 11:30!

A 54.5 kg. skateboarder starts out with a speed of 1.95 m/s. He does +80.0 J of work on himself by pushing with his feet against the ground. In addition, friction does -265 J of work on him. In both cases, the forces doing the work are nonconservative. The final speed of the skateboarder is 6.10 m/s

Calculate the change (PE = PEf - PE0) in the gravitational potential energy

(b) How much has the vertical height of the skater changed?



ok so potential energy is PE=MGH buti don't see a vertical height here!

Please help!
 
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Hi, Welcome to PF!

Take a moment to read the first couple of threads (labeled "Stickies" )https://www.physicsforums.com/showthread.php?t=28

There are many people here willing to help, and you will find it to be everyone's benefit, if you post your problem in only one area.

Thanks

if anyone would like to respond to this question please go here:
https://www.physicsforums.com/showthread.php?t=65026
 


Hi there! It seems like there is some missing information in the given scenario. In order to calculate the change in gravitational potential energy, we need to know the initial and final heights of the skateboarder. Without this information, we cannot accurately determine the change in potential energy.

However, we can still discuss the concept of potential energy and how it relates to a skateboard. Potential energy is the energy that an object possesses due to its position or configuration. In the case of a skateboard, potential energy can be stored in the form of elastic potential energy in the wheels or potential energy due to the height of the skateboarder.

When the skateboarder pushes with their feet against the ground, they are doing work on themselves and increasing their kinetic energy. This means that the potential energy stored in the skateboard is being converted into kinetic energy, which is the energy of motion. Similarly, when friction does work on the skateboarder, it is converting some of their kinetic energy back into potential energy.

In order to maximize the potential energy stored in a skateboard, one can try to gain as much height as possible before going down a ramp or hill. This will increase the gravitational potential energy of the skateboarder, which can then be converted into kinetic energy as they go down the slope.

In conclusion, potential energy plays an important role in the movement of a skateboard and can be affected by various factors such as height, speed, and friction. However, without the necessary information, we cannot accurately calculate the change in potential energy in the given scenario. I hope this helps!
 

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