Electric Fields and vertical deflection

AI Thread Summary
The discussion revolves around calculating the vertical deflection of an electron in a deflection-plate system of a conventional TV tube, where the electric field is 10^6 N/C and the electron's horizontal velocity is 3.8*10^7 m/s. The force on the electron is determined by F=qE, with the direction of the electric field affecting the force due to the negative charge of the electron. Participants also discuss the time of flight and the application of F=ma to find vertical distance, although some struggle with the calculations. Additionally, there are questions about finding the point where the net electric field is zero between two fixed charges and the force on a charge placed at that point. The conversation highlights the complexities of electrostatics and the interactions of charged particles.
nick85
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We usually go over stuff after getting the assignments, so I have no clue how to start this question.
Figure 23N-14 shows the deflection-plate system of a conventional TV tube. The length of the plates is 3.2 cm and the electric field between the two plates is 10^6 N/C (vertically up). If the electron enters the plates with a horizontal velocity of 3.8*10^7 m/s, what is the vertical deflection y at the end of the plates?
I think F=-1.6E10 but have no clue where the direction of the electric field plays in.
 
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It's a trick question -- conventional TV tubes use magnetic deflection coils, not deflection plates. LOL.

Conventional TV tubes do use electrostatic lenses to help form the beam though, so I'll cut the textbook a little slack. The force from the electric field is F=qE, so the force acting on the electron is directly opposite of the E-field vector (because the charge on the electron is negative). Get it now?
 
Yes, but I still can't get the vertical distance for some reason knowing that the time is 8.421E-10 and using F=ma with a=(-1.6E-13)/(9.1E-31)=-1.756E17.
 
I was also wondering if anyone could help:
1. Two charges, -15 and +4.4 µC, are fixed in place and separated by 3.0 m.
(a) At what spot along a line through the charges is the net electric field zero? Locate this spot relative to the positive charge. Let the positive charge be at x = 0 and the negative charge be at x = 3.0 m.
(b) What would be the magnitude of the force on a charge of +23 µC placed at this spot?
I know for a that you must get E1=E2 and b is also dependent on F=kq/r^2.
 
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