Physics, asked by dubewarashish2, 10 months ago

please give explanation ​

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Answers

Answered by nirman95
2

Electric Field Intensity at the centre of a uniformly charged ring of radius R will be zero because of the following reason :

Let's consider any small segment of the ring with charge dQ . The electric field intensity at the centre due to that part will be :

E1 =  \dfrac{1}{4\pi \epsilon}  \dfrac{dQ}{ {R}^{2} }

Similarly there will be a diametrically opposite segment on the ring having a charge dQ giving equal and opposite Field intensity at the centre.

E2 =  \dfrac{1}{4\pi \epsilon}  \dfrac{dQ}{ {R}^{2} }

Now E1 and R2 are opposite and equal .

So if we see every elemental segment of the ring , there will be a diametrically opposite segment which will exert equal and opposite field intensity at the centre.

Hence net field intensity will be zero.

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Answered by skrjoshoda1982
0

Answer:

Zero

Explanation:

if we consider a point charge dq at one side of the ring there will be field E=KQ/r²=Q/4π€•r²

at the opposite site of this there will be same electric field. so they will cancel out each other.

and it will become 0

as the ring is uniformly charged so, every where you imagine any point it will cancel out by the opposite side.

and electric field will be 0

hope it will help you.

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