What is the required force to lift a suitcase 0.75 meters?

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SUMMARY

The required force to lift a suitcase 0.75 meters can be calculated using the work-energy principle. The discussion clarifies that work done is equal to the change in gravitational potential energy, expressed as Work = Force x Distance. Given that 15 J/s of power was used to lift the suitcase in 2.8 seconds, the total work done is 5.4 J. Thus, to find the force, the equation F = W/D can be applied, where W is the work done and D is the distance lifted.

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  • Understanding of basic physics concepts such as work and energy.
  • Familiarity with the equation for work: Work = Force x Distance.
  • Knowledge of gravitational potential energy and its relation to work done.
  • Basic algebra skills for manipulating equations.
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devinechels
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Okay, I am really curious as to how you solve this question, I can't seem to figure it out. I am sure most of you will think it's a piece of cake, but I'm not a physics person at all :p

If the suitcase was lifted 0.75 meters, how much force was required? (Hint: Use the equation for "work")

But see, the equation for work is Work= force x distance...and so there is not enough information? I don't know, I just can't wrap my head around this one, I have been thinking about it for awhile, and now it's really bothering me. That would make my day if someone knew how to do it, thanks!
 
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Oh wow, I feel dumb. It was a continuation of another question >.< so sorry. Okay, so the first question was "15 J/s of power were needed to lift a suitcase into the trunk of a car in 2.8 seconds. How much work was done?" for that, I got 5.4 J because 15 J/s divided by 2.8s which is W= p divided by t. So now, do I need to do F= w/d? :blushing:
 
The second question can be solved without referring to the first.
Work Done = Change in Gravitational Potential Energy
Work Done = F*s
This two equation should be sufficient enough...
 

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