Pushing object up incline - no friction

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Homework Help Overview

The problem involves calculating the minimum work required to push a 1200 kg car up an 18-degree incline over a distance of 118 m, with the condition that there is no friction involved. Participants are exploring the implications of this scenario in the context of physics principles related to work and forces on inclined planes.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply force equations but expresses confusion over the correct formulation without friction. Some participants suggest drawing a free body diagram and using Newton's laws to find the minimum force needed. Others question the relationship between work done moving up the incline versus lifting vertically, leading to discussions about force components and displacement.

Discussion Status

Participants are actively engaging with the problem, questioning assumptions, and exploring different interpretations of the work done in various scenarios. Some guidance has been offered regarding the forces involved, but there is no explicit consensus on the correct approach or final answer.

Contextual Notes

There is an ongoing discussion about the implications of moving an object up an incline versus lifting it vertically, particularly regarding the displacement and forces involved. The absence of friction is noted, and participants are considering how this affects the calculations.

curiousgeorge99
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Homework Statement



What is the minimum work needed to push a 1200Kg car, 118m up 18 degree incline with no friction?

Homework Equations



I used mgsin18 - mgcos18 (don't think this is right)

I know with friction, you do mgsin18 - (coef. friction)(mg)(cos18), and then to get work you multiply that answer by the distance. But without friction it doesn't work the same way, but I'm not sure what to do.

The Attempt at a Solution


using mgsin18 - mgcos18, I get a negative answer which is wrong. The correct answer is 4 x 10^5, but I get -7290. WAY off!
 
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draw a free body diagram showing all the forces on the block. (and never memorize any of this kind of situation dependent equations)
by the way mgsinx - mgcosx is wrong
assuming that there is no friction (because the constant is not given)
using Newton's rules find the minimum force needed
use the definition of work and given info. to calculate work.
 
As a side thought to the problem, will the fact that the block is moving up a frictionless "incline" make the work done less than when lifted vertically up to the same height?
 
i think that the min force that should be applied is mgsin 18 since you are doing work against the component of weight parallel to the inclined slope only. that's it... and if I'm not wrong it gives a work done of 4.38 X 10^5 J

eeerrmmm... for the side thought... i believe that moving the block up the incline plane will require less work than lifting it up to the same height.not considering air resistance)

coz... up the plane, only a component of the weight is acting, while when lifting it up, the whole of the weight acts.

hope iwas right
 
Kushal said:
eeerrmmm... for the side thought... i believe that moving the block up the incline plane will require less work than lifting it up to the same height.not considering air resistance)

coz... up the plane, only a component of the weight is acting, while when lifting it up, the whole of the weight acts.
But work is force times displacement. How does the displacement change between those two scenarios? Figure out the work done in each case.
 
Kushal said:
eeerrmmm... for the side thought... i believe that moving the block up the incline plane will require less work than lifting it up to the same height.not considering air resistance)


eeerrmmm... for the side thought... true, you are working against force weight*sin(theta) but the displacement has also increased to height/sin(theta).
product of these two still remains same.
in both cases work done is same
 
Doc Al said:
But work is force times displacement. How does the displacement change between those two scenarios? Figure out the work done in each case.

up the incline, displacement is the hypotenuse
and for lifting it right up, displacement is the vertical side of the right angle triangle

hehe...hurray...i have got 50 posts in PF
 
and for the friction thing,
put μ = 0...what else??
 
that means no friction
therefore there is no energy lost to friction
ascending the object to the same height or moving it up the incline require the same amount of work

(conservation of energy)
 

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