Ring of charge electric potential

AI Thread Summary
The discussion revolves around calculating the electric potential difference at a point D, which is 2 meters away from the center of a charged ring with a radius of 4 meters and a total charge of 8 * 10^-6 C. The participants clarify the integration process needed to solve the problem, specifically using the formula for potential and determining the appropriate limits for the variable θ. It is confirmed that the integration should be performed from 0 to 2π to account for the entire ring. The focus remains on correctly applying the integration to find the potential at the specified point. The conversation emphasizes the importance of understanding the setup and limits in the context of electric potential calculations.
Panphobia
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Homework Statement


The ring is in the z,y plane.
D = 2m
R = 4m
Q = 8 * 10^-6 C
X = distance to the edge
λ = dQ/dX
dX = rdθ
dQ = infinitely small charge
dX = infinitely small arc of ring

What is the potential difference at the point D perpendicular to the centre of the ring?

Homework Equations


\int \frac{kdQ}{X}

The Attempt at a Solution



\int \frac{kλrdθ}{(D^2+R^2)^{1/2}}
After this how do I get it in terms of dθ?
 
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What is the question ? Are you required to find the potential of the ring at a point 2m away from the center ,and lying on the axis of the ring ?
 
Yea I gave the question after all the variables were specified
 
What is the problem ? Just integrate the expression with appropriate limits.The variable of integration is θ .
 
Thats it?
 
Panphobia said:
Thats it?

What does that mean ?
 
So what are we integrating to 0 to 2pi?
 
Yes... the range of θ is 0 to 2pi .
 
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