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Electric force acting on an electron |
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| Feb26-12, 06:37 PM | #1 |
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Electric force acting on an electron
An elctron moving through an electric field experiences an acceleration of 5.4 x 10^3 m/s^2. Find the electric force acting on the electron.
I think the equation F=ma may be used and maybe E=F/qsubo Do I need to use the fundamental charge to find an answer? using the fundamental charge of 1.60x10^-19. My attempt at a solution is: F=ma F=(5.4x10^3)(1.60x10^-19) F=86.4x10^-16 N/C is that correct? The fundamental charge was not given in the question. Is this even the correct way to find the solution? |
| Feb26-12, 07:40 PM | #2 |
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For a start, you were trying to find a force - so the units if the answer would be Newtons alone. I don't think you need the fundamental charge, but I do think you need the electron mass. |
| Feb26-12, 07:51 PM | #3 |
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Well, I'm finding the Electric Force which could also be E=F/q. Although, without any mass, I can't solve for F and put it into the equation. You were correct with the 8.64 x 10^-16, I simply calculated it incorrectly.
So, is the way I went about solving this equation correct? |
| Feb26-12, 08:11 PM | #4 |
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Electric force acting on an electronF = ma seems a much better idea. |
| Feb26-12, 08:16 PM | #5 |
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I do not know the size of the Electric Field strength. :/ that's why I resorted to the fundamental charge of 1.60 x 10^-19.
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| Feb26-12, 08:25 PM | #6 |
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Perhaps you were distracted by the word Electric in the original question. An electron may accelerate because is is near the Earth [we could expect 9.8 at best] due the effects of a Gravitational Field. It may accelerate because it is placed in an electric field. It may accelerate because it is moving through a magnetic field. The reason it accelerates in this case is presumably because of an appropriately sized Electric field; but form there F = ma is all you need. |
| Feb26-12, 08:31 PM | #7 |
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OH!!! That makes so much more sense! Thank you so much for explaining that! That was so helpful! I really appreciate it! :)
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