Working out speed, kinetic energy and resistive force

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SUMMARY

The discussion focuses on calculating speed, kinetic energy, and resistive forces in a physics context. Key equations mentioned include kinetic energy = 1/2 × mass × speed² and the work-energy principle, which states that work done equals the change in kinetic energy. Participants emphasize the importance of understanding the relationship between work, force, and distance, particularly in scenarios involving frictional forces. The final consensus is that the work done can be expressed as the product of frictional force and distance, allowing for the calculation of magnitudes in these physics problems.

PREREQUISITES
  • Understanding of kinetic energy formulas
  • Familiarity with the work-energy principle
  • Knowledge of frictional forces in physics
  • Basic algebra for solving equations
NEXT STEPS
  • Study the derivation of the kinetic energy formula
  • Learn about the work-energy theorem in detail
  • Explore the concept of frictional force and its calculations
  • Investigate the relationship between work, force, and distance in various contexts
USEFUL FOR

Students studying physics, educators teaching mechanics, and anyone interested in understanding the principles of energy and forces in motion.

Meezus
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Homework Statement


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Homework Equations


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The Attempt at a Solution



a) I'm not sure how to calculate speed without having both distance and time but I believe it will revolve around calculating gravitational potential energy and kinetic energy.

bi) I think this is just simply using the formula kinetic energy = 1⁄2 × mass × speed2.

bii/biii) I'm really struggling to work out these. I think It might revolve around using the speed from the first question and then take it away from 22m/s.
 
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You are on the right track for a) and b.i).
I suggest you solve those two first. It might then be more apparent how to solve b.ii)
 
haruspex said:
You are on the right track for a) and b.i).
I suggest you solve those two first. It might then be more apparent how to solve b.ii)

I believe I have solved them now.
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if possible could you help with the last one?
 
Meezus said:
if possible could you help with the last one?
What equation do you know relating work and distance?
 
haruspex said:
What equation do you know relating work and distance?

Work = Force x Distance.?
 
Meezus said:
Work = Force x Distance.?
Looks promising. How would it apply here? Explain in words.
 
haruspex said:
Looks promising. How would it apply here? Explain in words.

is it something like:
Work done = change in kinetic energy,
Work = - 11250 J?
 
Meezus said:
is it something like:
Work done = change in kinetic energy,
Work = - 11250 J?
Yes, but I meant the work = force x distance equation. Can you express that in respect of frictional force and the circumstances in this question?
 
haruspex said:
Yes, but I meant the work = force x distance equation. Can you express that in respect of frictional force and the circumstances in this question?

The amount of work done is equal to the frictional force times by the distance? I'm sorry I'm not 100% sure.
 
  • #10
Meezus said:
The amount of work done is equal to the frictional force times by the distance? I'm sorry I'm not 100% sure.
Yes (given that the force is constant; in general the relationship is an integral).
 
  • #11
haruspex said:
Yes (given that the force is constant; in general the relationship is an integral).

Am I able to work out the magnitude from this?
 
  • #12
Meezus said:
Am I able to work out the magnitude from this?
Yes, you have all the information. (One clarification: the force is not constant as a vector here, but it is constant in magnitude. This works out ok because the force of friction is always parallel to the motion, so it still reduces to force x distance traveled along the path. You do not know and do not need to know the end-to-end displacement as a vector.)
 

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