What is the Weight and Normal Reaction of a 10 kg Box on a Table at Rest?

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Homework Help Overview

The discussion revolves around determining the weight and normal reaction force of a 10 kg box resting on a table. Participants explore the relationship between gravitational force and normal force in static equilibrium, particularly when an additional downward force is applied.

Discussion Character

  • Conceptual clarification, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the calculation of weight using the formula W = mg and the implications of forces acting on the box when it is at rest. There is questioning about the interpretation of forces when an additional downward force is applied.

Discussion Status

Some participants provide guidance on the relationship between the forces acting on the box, noting that the net force must equal zero when the box is at rest. There is acknowledgment of a misunderstanding regarding the distinction between mass and weight, which has been clarified in the discussion.

Contextual Notes

Participants are navigating the definitions of weight and mass, with some confusion regarding the correct application of these concepts in the context of the problem. The discussion includes an imposed condition of static equilibrium and the effects of additional forces acting on the system.

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Homework Statement


weight of the box 10 kg on table at rest.

Homework Equations


deternmine weight of box and normal reaction acting on it.
also determine w and Fn if force 40N pushes down the box.

The Attempt at a Solution

s
i did like
w=mg =NORMAL REACTION(R)
and
40=10 * acceleration due to gravity.
i feeel like this is wrong.[/B]
 

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Hello Nahsor, welcome to PF :smile: !

## W = mg ## seems excellent to me. And if the box doesn't move, the normal force has to be ##F_N = - mg##, because then the net force on the box (in a vertical direction) is ##F_{\rm net} = F_{\rm gravity} + F_N = mg - mg = 0##.

And your feeling of doubt in the next part is very justified.

Where you find the 10 in your next expression is a mystery to me.
Simply continue the reasoning that if the box doesn't move, the net force has to be 0. Only now htere is an extra force acting. W is related to the box only, so it is and it stays ## W = mg ##.
 
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is this the answer for the next part
Fn=40N+10*9.8
 
That's correct. You found it from ##F_{\rm net} = 0 = -40 \;{\rm N} + mg + F_N ##

As you can see, I use the convention up = positive.
And mg is pointing downwards, so if I write ##F_{\rm gravity} = mg## I have to take g = -9.8 m/s2.
Result: ##F_N = 40 \;{\rm N} - 10 \;{\rm kg} * (-9.8 \; {\rm m/s^2}) ## .

Important tip: always use dimensions -- and check them !
 
THANKS FOR URS HELP BVU
 
I UNDERSTOOD NOW FORCE UPWARD=FORCE DOWNWARD
 
Yes, that's all there's to it.
 
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One small correction to the question statement. 10kg is the mass of the box, not the weight. The weight is 10g N.
 
oh yus yus.
 

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