A uniform electric field is directed along the x-axis between the parallel plated of a charged capacitor, separated by a distance. A positive point charge of mass is released from rest at point A next to the positive plate and accelerates to point B next to the negative plat.
Find the speed of the particle at point B if the motion is under constant acceleration.
Work done = Change in kinetic energy
We know that work done in electric charge, "W=qEd=\\frac{1}{2}mv^2"
The speed of the particle at point B can be found by making v the subject of the formulae
"qEd=\\frac{1}{2}mv^2"
"\\frac{2qEd}{m}=v^2"
"v^2=\\frac{2qEd}{m}"
"v=\\sqrt\\frac{2qEd}{m}"
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