Calculating Electron Speed Between Two Point Charges

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The discussion revolves around calculating the speed of an electron released between two point charges, +3.00 nC and +2.00 nC, separated by 50.0 cm. The user attempts to apply the formula v = sqrt(2Q(Va-Vb)/m) but is confused about the values for Va and Vb. Other participants suggest using conservation of energy principles instead, emphasizing the need to calculate the electric potentials at the initial and final positions of the electron. They highlight that the user should derive the electric potentials from the point charges to find the correct energy values. The conversation underscores the importance of understanding electric potential in solving problems involving charged particles.
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Homework Statement



Two stationary point charges + 3.00 {\rm nC} and + 2.00 {\rm nC} are separated by a distance of 50.0 \rm cm. An electron is released from rest at a point midway between the two charges and moves along the line connecting the two charges

Homework Equations


What is the speed of the electron when it is 10.0 \rm cm from the + 3.00- {\rm nC} charge?


The Attempt at a Solution



Dont know where i am going wrong and need to inpout this like now!

using

v = sqrt(2Q(Va-Vb)/m)

Got Va-Vb = 225

then surely i just chuck in the value for Q of an Electron and the Mass!

But no work!
 
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weathercheck said:
using
v = sqrt(2Q(Va-Vb)/m)

Got Va-Vb = 225

How the heck did you get that? You don't know what v is!

I don't know where you pulled that equation from, but it's definitely not the one you want to be using here. Treat this as a problem in conservation of energy. What is the energy of the electron when it is midway between the two charges? What is the energy once it has moved 50cm?
 
i said 0 + q0Va = 1/2mv^2 + q0Vb
 
That's true, but you're skipping over the important details. You have a formula for calculating the electric potentials of point charges, right?
 
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