Question

How many revolutions an electron will make in 2nd shell of he+ in one second

Answer 1

This is about 7 quadrillion revolutions per second or equivalently 7 thousand trillion revolutions per second.

Explanation:

Along these same lines of insurgency, everything that could possibly be seen of the electron in its circle is its dynamic appearance. Its dynamic appearance is that of a torus. For a molecule with a net charge of Q that is turning at a pace of ω (radians each second) or ν (turns each second), the powerful current is $\mathbf{i}=\mathbf{Q} v=\mathbf{Q} \omega /(2 \pi)$.

The attractive second created by the movement of the electron in its direction is the result of the successful current occasions the zone encompassed by the way of the molecule. The zone of the circle which the current encompasses are $\Pi r^{2}$.

Answer 2

This is about 7 quadrillion revolutions per second or equivalently 7 thousand trillion revolutions per second.

Explanation:

Along these same lines of insurgency, everything that could possibly be seen of the electron in its circle is its dynamic appearance. Its dynamic appearance is that of a torus. For a molecule with a net charge of Q that is turning at a pace of ω (radians each second) or ν (turns each second), the powerful current is i = Qv = Qω/(2π)