Tricky Charge/Net Force Problem

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The discussion focuses on estimating the net force between the CO and HN groups based on their respective charges. The user initially struggles with applying the formula for electric force and is unsure about excluding internal forces. After clarifying the calculations for the forces acting on H and N, they realize the importance of correctly accounting for the signs of the charges. The final consensus is that the net force can be determined by summing the forces acting on both H and N, as they are aligned along the same line. Emphasis is placed on the significance of charge signs throughout the calculations.
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Homework Statement



Estimate the net force between the CO group and the HN group shown in the figure. The C and O have charges ±0.40e and the H and N have charges ±0.20e where e = 1.6 × 10-19 C. [Hint: Do not include the "internal" forces between C and O, or between H and N.]

http://www.webassign.net/gianpse4/21-70.gif


Homework Equations



Felec=kQ1Q2/r^2

k=9*10^9

The Attempt at a Solution



First I tried going between O- and H+ as in: F=(k(-.4*.2)(1.6*10^-19)^2)/(.18*10^-9)^2
which didn't work.

I could try the charges on each by the opposite two poles, but if I'm doing that why not try include the internal forces while I'm at it?

Basically, without including the internal forces I'm not sure where to start. Also, I have only one attempt left so I wanted to check on here to see if I can get a push in the right direction.

Thank you in advance!
 
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What is the force acting H? Force acting on N?
 
voko said:
What is the force acting H? Force acting on N?

H: F=(k(.40*-.20)e^2)/.18^2

N: F=(k(-.40*.20)e^2)/.3^2
 
H has two forces acting on it: from C and from O. Ditto for N.
 
True. My mistake.

H: F=k(.40)(-.2)e^2/(.18^2) +k(-.4)(-.2)e^2/.3^2
N: F=(k(-.40*.20)e^2)/.28^2 + k(.4)(.2)e^2/.4^2

Does that seem right? The mistake was not accounting for both charges?
 
I think the signs of the charges are not accounted for properly.
 
My mistake, H and N's signs are reversed.

Would the net force between the two groups just be the sum of the forces on H and the sum of forces on N?
 
The forces are applied along the same line so, yes, the resultant force is simply the sum of them.
 
Oh, ok. Thank you very much for the help
 
  • #10
Keep in mind in problems of this kind signs are paramount. This applies to every stage of computation, so always keep an eye on them.
 
  • #11
I'll keep that in mind, it's just been one of those days...
 
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