Find Magnitude & Direction of q1, q2 & q3 Forces

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Homework Help Overview

The discussion revolves around calculating the magnitude and direction of forces exerted on point charge q2 by other charges (q1 and q3) using Coulomb's law. The problem involves understanding the relationships between the charges and the effects of distance on the forces.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the application of Coulomb's law and how to treat the forces from multiple charges. There are attempts to clarify the values of the charges and the formula used. Questions arise about the treatment of separate forces and the conversion of units.

Discussion Status

Some participants express confusion about the calculations and the differences between their results and those in the textbook. There is a recognition of the need for clarification on the formula and its application. Guidance is offered regarding the treatment of forces and the importance of unit conversion.

Contextual Notes

Participants mention potential errors in rounding and the initial misunderstanding of the formula. There is an acknowledgment of the need to convert distances from centimeters to meters for accurate calculations.

PattyCake
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1. Given that q=+12uc distance=19cm
Find Magnitude and direction exerted on point q2.
What happens to the force if the distance is tripled?q____________ q2 ____________q3
q1=+12
q2=-2.0q
q3=+3.0q
distances between point are equidistant.

The Attempt at a Solution


F=k Q Q/ d^2
F=F+F
F=k/d^2(QQ+QQ)

F=k(q)(q)/d^2

(9*10^9)(12*10^-6)(2*10^-6)
(.19)^2

=5.98

(9*10^9)(-2*10^-6)(3*10^-6)

(.19)^2

=-1.50

thus 5.98-(-1.50)=7.48


 
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You're sure you don't have a value for q1?
 
BiGyElLoWhAt said:
You're sure you don't have a value for q1?
I think q1 is 12uc
 
Ok, so how do you treat separate forces? You have coloumbs law correct. I guess I don't see where you're stuck, unless you don't understand the formula. If that's the case, please clarify.
 
BiGyElLoWhAt said:
Ok, so how do you treat separate forces? You have coloumbs law correct. I guess I don't see where you're stuck, unless you don't understand the formula. If that's the case, please clarify.
I think I'm just confused because the book does it completely differently and my answer isn't the same. I think there Is error rounding. and I didn't initially understand the formula. The more I looked at it I had a urikea moment.
 
PattyCake said:
I think I'm just confused because the book does it completely differently and my answer isn't the same. I think there Is error rounding. and I didn't initially understand the formula. The more I looked at it I had a urikea moment.
How do you remove this from the feed?
 
Well I hope you did. As to removing it, this thread will stay here in case someone else can get some use out of it at a later time.

Would you humor me? Walk me through this, so I know what's going on.
 
By the way, welcome to Physics Forums. :)
 
BiGyElLoWhAt said:
Would you humor me? Walk me through this, so I know what's going on.

So I used Coulombs equation.
F=kQQ/d^2
I knew that F=F+F
So I just wrote the equation
F=k/d^2(QQ+QQ)
I plugged the constant in for k. converted 19cm to meters so it changed to .19m.
Then plugged in ((-12)(2)+(2)(3))
but then I didn't change them to coulombs.
So that through me off.

So instead I plugged everything into the original format of the equation and did it in parts because it just was easier on the eyes.

I hope your humored.
 
  • #10
=]
I am.
 
  • #11
but are you sure I did it right?
 
  • #13
PattyCake said:
but are you sure I did it right?
Assuming there are subscripts below your q's, and also assuming that (QQ+QQ) is in the numerator, then yes.
 
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  • #14
Also assuming that you ultimately converted your charges correctly. Neglected that initially, because you, yourself, mentioned it. I figured I might as well include it.
 
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