What factors affect the electric field around a charged conduction sphere?

AI Thread Summary
The discussion centers on calculating the electric field around a charged conducting sphere, specifically one charged to 500 volts with a radius of 1 cm. The charge is derived using the formula Q = VR, resulting in a value of 5. The electric field just outside the sphere is calculated using E = (1/4πε) x charge/R^2, yielding an estimated value of 4.5 x 10^14. Participants emphasize the importance of checking units and clarify that the electric field outside the sphere is inversely proportional to the square of the distance from the center. Understanding these principles is crucial for accurately determining the electric field in such scenarios.
Cairrd
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Ok for example, if a solid conduction sphere was charged to 500volts and had radius of 1cm. Then charge, Q = VR = 5?

So the E field just outside the sphere would be E = (1/4pi epsilon) x charge/R^2 = 4.5 x 10^14?

Or am i getting confused?
 
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Cairrd said:
Ok for example, if a solid conduction sphere was charged to 500volts and had radius of 1cm. Then charge, Q = VR = 5?

So the E field just outside the sphere would be E = (1/4pi epsilon) x charge/R^2 = 4.5 x 10^14?

Or am i getting confused?
Just check your units. The E field anywhere outside the sphere is inversely proportional to r^2. You can find E just outside the surface, or anywhere else outside.
 
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