How Is Work Calculated in a Friction Scenario with Constant Velocity?

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In a friction scenario with constant velocity, the total work done on the refrigerator is zero because the initial and final kinetic energies are the same. The work-energy theorem indicates that the net work equals the change in kinetic energy, which is zero in this case. The friction force is equal to the applied force of 291N, as there is no acceleration. Therefore, the work done by friction can be calculated as the negative of the work done by the applied force, resulting in no net work. Understanding these principles is crucial for solving similar physics problems effectively.
nbroyle1
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You are pushing a refrigerator across the floor of your kitchen. You exert a horizontal force of
291N for 7.5s, during which time the refrigerator moves a distance of 2.7m at constant velocity.

(a) What is the total work (by all forces) done on the refrigerator?

(b) What is the work done by friction?

How can I calculate the work done by friction if a mass isn't provided and there is no acceleration obviously since there is a constant velocity?
 
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welcome to pf!

hi nbroyle1! welcome to pf! :smile:
nbroyle1 said:
How can I calculate the work done by friction if a mass isn't provided and there is no acceleration obviously since there is a constant velocity?

that's right, the acceleration is zero and the velocity is constant …

so use the work energy theorem :wink:
 
Thanks, but don't I need the mass for the work energy theorem also?

Net work=1/2mv(final)^2-1/2mv(initial)^2
 
Is the friction force equal to the force applied since it is a constant velocity? or would that just meant that the object isn't moving at all?
 
(try using the X2 button just above the Reply box :wink:)

in this case, 1/2mv(final)2-1/2mv(initial)2 = … ? :smile:
 
doesnt it just equal zero since the velocity is the same?
 
nbroyle1 said:
Is the friction force equal to the force applied since it is a constant velocity?

yes :smile:

(lots of exam questions are exactly like this)
 
Ok awesome thanks!
 
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