Electric Potenital engery trouble

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The discussion centers on understanding electric potential energy and electric fields involving two positively charged spheres. Sphere A is moved closer to sphere B, raising questions about the direction of the electric field and the work done by forces. It is clarified that the electric field produced by sphere B points away from it, and as sphere A moves toward B, its electric potential decreases, indicating that work is done on A. The work done by the external force is positive, while the work done by the electric field due to B is negative, as A moves against the direction of the electric field. Overall, the conversation emphasizes the relationship between electric potential, work, and the forces acting on charged objects.
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Hello everyone i have the following picutre:
http://www.webassign.net/hrw/24_02.gif
And I'm having troubles with some of the questions I answered some of them and i was wondering if u could check to see if i did those right and to see if you can help me on the one i didn't do:

Figure 24-22 shows three paths along which we can move positively charged sphere A closer to positively charged sphere B, which is held fixed in place.

Well the rule is for part (a) Electric Potential alwasy decreases in the direction of the eletric field. But we have 2 positved charged particles. How is there an eletric field? does an E-field go from positive to negative? So what direction would the e-field even be pointing?
Figure 24-22
(a) Would sphere A be moved to a higher or lower electric potential?
higher
lower
(b) Is the work done by our force positive, negative, or zero?
positive
[negative]
zero
(c) Is the work done by the electric field due to B positive, negative, or zero?
positive
negative
zero
(d) Rank the paths according to the work our force does, greatest first (use only the symbols > or =, for example 1=2>3).
1 = 2 = 3

Thanks! I'm also confused on (c), first i need a way to figure out what direction the e-field is going then i'll be okay maybe!
 
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Objects cannot push on themselves, except internally
so the E-field that is noticed by (important for) object A
is the E-field produced by object B (alone, not the sum).

The question author even told you in part (c):
only pay attention to the E-field due to B !

Objects are effected by OTHER things ...
this is the same rule for Electric potential
that you had for Electric Field, and Gravity Field,
and every Force on its Free-body-diagram ...
 
thanks! so since sphere A is moving towards its electric field, its Electric potenial must be decreasing also because B is fixed, does that mean work is zero? because u need movement for work to happen right?
 
What??

Object A is moving toward object B;
A is moving toward the *source* of the E-Field.

The E-Field is everywhere, so A can't move toward it.

A's displacement vector points
in the opposite direction that the E-Field points.
Since q(A)>0 the displacement is opposite F_on_A .

It's hard to move an object opposite
the other Force ... it takes Energy!
Object A's PE is increased by our hand,
so (since q(A) >0) A is moved to higher Potential

Work is done ON the object that is moving ,
by the Force that is applied TO the moving object,
so WE DON"T CARE about the Work done on B!
 
Thahnks for the explanation! it helped alot, but I'm still confused on somthing...
I understand part (a), I also understand part (d). But The answers for part (b) and (c) i don't get. The answer for (b) Is the work done by our force positive, negative, or zero? Answer: Positive.
Okay, "Our" force, I'm assuming is the electric force on A by B. So here is my diagram.
F1 = Force of moving the charge.
F2 = Electric Feild from B on A.
d = distance A is moving.

<---F1--(A)--F2--->
<---d---
W = FD
W = qEdcos(x)
W = (+1.6C)(-1N/C)(+1m)(cos(180));
W = (+)(-)(+)(-) = +
ohhh, i think i just explained it by asking the question, did I prove that right?

Okay for (c)
Is the work done by the Electric field due to B positive, neg, or 0.
Well isn't this the same as part (b)?
The efield on A is pushing it away, A is moving in the opposite direction of the E-field, so wouldn't it also be:
W = (+)(-)(+)(-) = + ?

THanks again!
 
Object A's PE is increased by our hand

that's what the author refers to
by the words "our Force".
Our Force on A is opposite the electric force on A.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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