Electric Field Strength in Constant Potential Regions: Is it Constant?

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In a region where electric potential (V) is constant, the electric field strength (E) is zero. This is because the electric field is related to the slope of the potential versus distance graph, and if the potential does not change, the slope is flat. Consequently, no work is done when moving an object between any two points in this region, indicating that no force is necessary. The relationship between potential and electric field confirms that if V is constant, E must also be zero. Thus, in constant potential regions, the electric field strength is indeed zero.
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Nice AP Phyiscs prob.
If V (elec. potential) equals a constant throughout a given region of space, what can u say about E (Elec. field strength) in that region?

I think its also constant ;) ...but i was woderin if i was right
 
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Yes the electric field is constant - but a very special one! Hint: How do potential and electric field relate to each other? :-)
 
Is it some type of direct variation?...

I have something in my notes (a mess lol) where the V vs r and E vs r graphs are related...E at a certain point is the slope of the V vs r graph at that point.
 
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The difference between potential at two points is also the work done by a force moving an object from one point to the other. If the potential is a constant what is the force necessary to move an object from any point to any other?
 
If the potential is a constant the force necessary to move an object from any point to any other would be 0. B/c no work is done and then there would be a potential difference. In this instance I not sure how u would NOT do work if u had a force involved.
 
Exactly! Therefore the force MUST be ___.
 
zero...I figure E=0...b/c dV=Edr
 
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