Calculate Acceleration to Lift: 450N-1000N = 250N

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The discussion centers on calculating the acceleration of a painter in a crate as he pulls on a rope. The painter weighs 1000 N and the crate weighs 250 N, leading to a total weight of 1250 N that must be considered. The net force acting on the system is 250 N, resulting in an acceleration of 0.2 m/s² when applying the formula a = F/m. It is emphasized that both the painter's weight and the crate's weight must be included in the calculations. The conclusion is that the correct approach to finding acceleration requires accounting for the total mass of the system.
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http://img258.echo.cx/img258/4409/lift3ad.png

A painter in a crate hangs alongside a building.

When the painter, who weighs 1000 N, pulls on the rope, the force he exerts on the floor of the crate is 450 N. If the crate weighs 250 N, find the acceleration. (ans=1.96 m/s²)


Lift accelerates upwards, because man is pulling down.

hence,
N (upwards) - mg (downwards) = ma (upwards)

Is it right?

Question:
for mg and ma, do I need to take into account the mass of the crate?
 
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"Lift accelerates upwards, because man is pulling down."

Are you sure of that? Remember, he is in the crate himself! He has to lift both himself and the crate. What is the total weight he is trying to lift? Once you have figured out the net force (weight downward, rope pulling up), you need to find the mass corresponding to that total weight in order to find acceleration.
 



Yes, you need to take into account the mass of the crate in order to accurately calculate the acceleration. The equation for acceleration is a = F/m, where F is the net force and m is the mass. In this case, the net force is 250 N and the mass is the combined mass of the painter and the crate (1000 N + 250 N = 1250 N). So, the equation becomes a = 250 N / 1250 N = 0.2 m/s². This means that the crate and the painter will accelerate upwards at a rate of 0.2 m/s².
 
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