-e distributed A simple model of a hydrogen atom is a positive point charge +e (representing the proton) at the center of a ring of radius a with negative charge uniformly around the ring (representing the electron in orbit around the proton). Find the magnitude of the total electric field due to this charge distribution at a point a distance a from the proton and perpendicular to the plane of the ring. Express your answer in terms of variables e, a, and the electric constant €0.

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Chapter1: Units, Trigonometry. And Vectors
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A simple model of a hydrogen atom is a positive point charge +e (representing the proton) at the center of a ring of radius aa with negative charge −e distributed uniformly around the ring (representing the electron in orbit around the proton). Find the magnitude of the total electric field due to this charge distribution at a point a distance aa from the proton and perpendicular to the plane of the ring.
 
Express your answer in terms of variables e, a, and the electric constant ϵ0.
 
May you please help by showing me how to calculate for "E". Thanks!

 
-e distributed
A simple model of a hydrogen atom is a positive point charge +e (representing the proton) at the center of a ring of radius a with negative charge
uniformly around the ring (representing the electron in orbit around the proton). Find the magnitude of the total electric field due to this charge distribution at a point
a distance a from the proton and perpendicular to the plane of the ring.
Express your answer in terms of variables e, a, and the electric constant €0.
Transcribed Image Text:-e distributed A simple model of a hydrogen atom is a positive point charge +e (representing the proton) at the center of a ring of radius a with negative charge uniformly around the ring (representing the electron in orbit around the proton). Find the magnitude of the total electric field due to this charge distribution at a point a distance a from the proton and perpendicular to the plane of the ring. Express your answer in terms of variables e, a, and the electric constant €0.
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