Using Newtons 2nd law in an elevator

AI Thread Summary
In the scenario of a person jumping in an elevator, the scale reads 622 N, indicating the force exerted by the scale at that moment. To determine the acceleration, one must consider the net force acting on the person, which is the scale's force minus the gravitational force. By applying Newton's second law (F = ma), the acceleration can be calculated from the net force. The discussion highlights the importance of understanding the forces at play in a non-inertial frame, such as an elevator. Clarification on the timing of the scale reading is also necessary to accurately solve the problem.
eoxygurl03
Messages
3
Reaction score
0
if a guy is in an elevator (55 kg for the person), and then he jumps straight uo- the scale will read 622 N. what is the acceleration of the guy at this instant?

how do you deal with this b/c i don't know how to do it unless he is still standing on the scale. i know there should be an acceleration. could someone help me start this question?

thanks, Lisa
 
Physics news on Phys.org
eoxygurl03 said:
if a guy is in an elevator (55 kg for the person), and then he jumps straight uo- the scale will read 622 N. what is the acceleration of the guy at this instant?

how do you deal with this b/c i don't know how to do it unless he is still standing on the scale. i know there should be an acceleration. could someone help me start this question?

thanks, Lisa

I don't see any connection to the elevator, Maybe this is part of a bigger problem. The scale reads the force it is applying to the guy. Gravity is also acting on him. His acceleration is the result of the net force, which is force from scale less his weight.
 
You perhaps want to know how the laws can be applied to noninertial frames. Well, I recommend (especially if you are new) that you do this problem using the conventional method. What are the forces on a body in an elevator? And what is the acceleration of the body as seen by an observer in an inertial frame?
 
Referring to your Question,Liza.
By Newon's 2nd Law's of Motion, using the formula F= ma, you can find the acceleration.
 
This is an interesting question because if he is in the air when the scale reads 622 N, then the man's mass has nothing to do with that force. Are you sure that's the exact question? You might need to know other things.
 
thats what the question asked. but I'm thinking maybe it really means the instant right before he jumps b/c you really need to use the weight in the -x direction or else the question is riddiculous. Make sense??
 
pardon me: weight in the -y direction
 
Back
Top