Solving a Quick Force Problem: Finding Acceleration in an Elevator

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SUMMARY

The discussion focuses on calculating the acceleration of a person in an elevator using the net force equation Fnet = ma. Given a normal weight of 500N, the scale reads 700N, indicating an upward normal force. By applying the formula, the acceleration of the elevator, which equals the acceleration of the person, is derived from the net force of 700N. The correct calculation involves recognizing the forces acting on the person and applying Newton's laws accurately.

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Homework Statement



A person has a normal weight of 500N. The same person is standing on a scale in an elevator and the scale reads 700. what is the acceleration of the elevator?




The Attempt at a Solution



How do I apply the formula Fnet=ma to this problem?
 
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I'd suggest drawing a free body diagram to start with. Make some effort to do the problem and I'll help you out if you need it.
 
There is an upwards normal force on the person and a downwards force of mg on the person.

Also, I think the acceleration of the elevator=acceleration of the person. Also, upwards is the positive direction.

Since the scale reads 700N, then the net forces on the person equal 700N.

Fnet=ma
700N=(500/9.8)a

a=700/(700/9.8)

Is this right?

Thanks!
 
joe215 said:
There is an upwards normal force on the person and a downwards force of mg on the person.

Also, I think the acceleration of the elevator=acceleration of the person. Also, upwards is the positive direction.

Since the scale reads 700N, then the net forces on the person equal 700N.

Fnet=ma
700N=(500/9.8)a

a=700/(700/9.8)

Is this right?

Thanks!

The scale will read the force pushing down on it. From Newton's 3rd Law, we know that if the scale is pushed down with a force of 700 N then the person will experience a force from the scale equal to ___________? And the direction of this force will be _________? Now, what is the other force acting on the person? To determine the net force, make sure you total up all the forces acting on the person!
 

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