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Two electrons canwhen they move in a double helix at very high speeds.experience these forces $$ F_{electrostatic repulsion } = \frac{ke^2}{r^2}$$ But on the other hand we also haveAnd, $$ F_{magnetic attraction} = \frac{μ_0 . e^2 v^2}{4 \pi . r^2}$$ So my conclusion is that as the two electrons move in a double helix there must be an attractive force to give the centripetal acceleration to stay in this motion.
As

As you can see from the formulae for attraction there must be a velocity.
For the two forces to be the same the speed of the electrons must as fast as light, practically these two electrons will move in a double helix with increasing radius.

Two electrons can move in a double helix at very high speeds. $$ F_{electrostatic repulsion } = \frac{ke^2}{r^2}$$ But on the other hand we also have $$ F_{magnetic attraction} = \frac{μ_0 . e^2 v^2}{4 \pi . r^2}$$ So my conclusion is that as the two electrons move in a double helix there must be an attractive force to give the centripetal acceleration to stay in this motion.
As you can see from the formulae for attraction there must be a velocity.

Two electrons when they move experience these forces $$ F_{electrostatic repulsion } = \frac{ke^2}{r^2}$$ And, $$ F_{magnetic attraction} = \frac{μ_0 . e^2 v^2}{4 \pi . r^2}$$

As you can see from the formulae for attraction there must be a velocity.
For the two forces to be the same the speed of the electrons must as fast as light, practically these two electrons will move in a double helix with increasing radius.

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Two electrons can move in a double helix at very high speeds. $$ F_{electrostatic repulsion } = \frac{ke^2}{r^2}$$ But on the other hand we also have $$ F_{magnetic attraction} = \frac{μ_0 . e^2 v^2}{4 \pi . r^2}$$ So my conclusion is that as the two electrons move in a double helix there must be an attractive force to give the centripetal acceleration to stay in this motion.
As you can see from the formulae for attraction there must be a velocity.