|Feb19-11, 07:29 AM||#1|
concept of voltage drop
So this is the question...
In the direct circuit diagram below (please see the attached file), Resistors 1 and 3 have fixed resistances (R1 and R3, respectively), which are known. Resistor 2 is a variable (or adjustable) resistor, and the resistance of Resistor 4 is unknown.
Show that if Resistor 2 is adjusted until the ammeter shown registers no current through its branch, then
R1R4 = R2R3
(This circuit arrangement is known as a Wheatstone bridge.)
and the solution says...
"Since no current flows between Points a and b, there must be no potential difference between a and b; they're at the same potential. (so i was like, ok i understand that) So the voltage drop from a to c must equal the voltage drop from b o c. <-- this is the part i don't get... why does having the same potential mean that they both have equal voltage drop?
I would be every so pleased if someone could explain this to me..
|Feb19-11, 08:25 AM||#2|
That's a wheatstone bridge....look it up in Wikipedia they must explain it...
"why does having the same potential mean that they both have equal voltage drop?"
two different nmes for the same thing...
|Feb19-11, 08:29 AM||#3|
a and b are the same node if there is no current flowing across them..,so the potential drop is same
|Feb20-11, 12:55 AM||#4|
concept of voltage drop
Thank you Naty1 and dexterbala...
I read the wikipedia explanation for Wheastone bridge, but I still don't understand this part...
It says on wikipedia that (http://en.wikipedia.org/wiki/Wheatstone_bridge)
"Kirchhoff's second rule is used for finding the voltage in the loops ABD and BCD
I3R3 - IgRg - I1R1 = 0
IxRx -I2R2 +IgRg = 0"
...and I'm even more confused. If the current flows through the resister against the direction of the circuit, the voltage increases IR. if it flows through the resister in the same direction as the circuit flow the voltage drops by IR. but in the wikipedia it seems like it's used in the opposite way...?
Oh man. I am really really puzzled.
Can anyone explain why the wikipedia did it this way...?
Then, Kirchhoff's second rule is used for finding the voltage in the loops ABD and BCD:
The bridge is balanced and Ig = 0, so the second set of equations can be rewritten as:
|Feb20-11, 12:57 AM||#5|
|Feb20-11, 05:53 AM||#6|
You agree that b and c are at the same voltage?
i.e. b = c
Voltage drop is the difference between voltages. i.e. from c to a it is V(c)-V(a).
But since V(c) = V(b) (the voltage at c is the same as the voltage at b), then V(c)-V(a) = V(b)-V(a) by simple substitution.
Voltage is related to the potential energy. If 'a' and 'b' have the same potential energy, then the difference between each of them and a third potential energy is the same. If that makes sense :S
In an analogue with gravity on Earth, voltage is like the 'height' of a hill. If points c and b are the same height, then the difference in height (the 'potential drop') from each of them to a point 'a' is the same for both 'c' and 'b'.
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