Work Required to Move 890 N Crate Along Floor Against 180 N Force

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Homework Help Overview

The discussion revolves around calculating the work required to move a crate along the floor against a friction force and vertically against gravity. The crate has a weight of 890 N, and the friction force is 180 N. Participants explore the concepts of work, force, and energy in the context of physics problems.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the relevance of kinetic energy and the need for additional equations to solve the problem. There is a focus on the work-energy principle and the relationship between force, displacement, and the angle of application. Some participants question the cosine component in the work equation and the calculation of gravitational force.

Discussion Status

The discussion has progressed with some participants successfully addressing the first part of the problem. There is ongoing exploration of the second part regarding vertical movement, with guidance provided on calculating gravitational force and work done against it. Multiple interpretations of the equations and concepts are being examined.

Contextual Notes

Participants are working under the constraints of a homework assignment, which may limit the information available or the methods they can use. The discussion includes questioning assumptions about the equations and the physical setup of the problem.

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Homework Statement


A 890 N crate rests on the floor.
How much work is required to move it at constant speed 5.6 m along the floor against a friction force of 180 N?
How much work is required to move it at constant speed 5.6 m vertically?

Homework Equations


KE = (1/2)mv^2


The Attempt at a Solution


(1/2)(890/9.8) = x?
 
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You don't know the velocity so kinetic energy won't help you. Any other equations you can think of?
 
Work force done = FaDcos(theta)
Where:
Fa = applied force
D = displacement
Cos(theta= I am not sure would it be pie/2
 
cos(pi/2) = 0, here your work is being done in the same direction as the motion so.

That equation gets you half way there, need one more equation.
 
I think cos(pi/2) = 1.?
Mhm is the other equation:
Work done by friction = FfD
Where Ff= friction force
D = displacement?
 
Actually I wasn't quite right all you need is the equation you just wrote sorry bout that. So just use the equation you just wrote, (W done by friction) = (F of friction)*d
Then just plug and chug.
 
Thanks I was able to answer part 1.
How about:
How much work is required to move it at constant speed 5.6 m vertically?

So here there is a gravitational component?
 
W=f*d, you know the distance. Can you calculate the force due to gravity?
 
The force due to gravity is just mg, (860)
W = 890*5.6?
 
  • #10
there you go easy right? In general if you have an equation with n variables you need n-1 equations to solve for the one variable you're looking for.
 
  • #11
Thanks, and thanks for the tip!
 

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