Simple potentiometer circuit help

AI Thread Summary
The discussion revolves around a simple potentiometer circuit used to measure unknown voltages. Participants clarify the relationship between the known source voltage (Vs), the unknown voltage (Vx), and the resistances (R1 and R2) in the circuit. The key formula derived is Vx = Vs * R2 / (R1 + R2), which is valid when the current in the ammeter is zero. There is a debate about the implications of current flow and how it affects the voltage readings, emphasizing the use of Kirchhoff's laws for accurate analysis. The conversation highlights the importance of understanding circuit principles to solve the exercise effectively.
brad sue
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Hi ,please Can I have some suggestions to do this exercice:

A simple potentiometer circuit used to measure unknown voltages accurately is shown below.
Here Vs is the known source voltage, Vxis the unknown voltage, and the resistor is a variable one from which the values R1 and R2 can be read from the position of the pointer. these resistances are varied until the current in the ammeter is zero. Show that the unknown voltage then has the value Vx=Vs*R2/(R1+R2).


I can not create a picture.
Thank you

B
 
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How can we give you correct suggestion without seeing your picture?
 
brad sue said:
Hi ,please Can I have some suggestions to do this exercice:
Brad, please read the guidelines for posting in the coursework forum.
 
Here's my solution to your problem

V_S=I(R_1+R_2)

V_X=IR_2(because the current through ammeter is 0).

Then the answer is obviousV_X=\frac{V_SR_2}{R_1+R_2}[/color]
 
phucnv87 said:
Here's my solution to your problem

V_S=I(R_1+R_2)

V_X=IR_2(because the current through ammeter is 0).

Then the answer is obviousV_X=\frac{V_SR_2}{R_1+R_2}[/color]


Thank you, but please can you give me more precision about Vx=I*R2?
if there is current in the ammeter, this means that Vx should equal to 0 since U=R*I right?
 
Using the first and the second Kirchhoff's law you will easily find out what I mean and remember to use I_A=0 in your equations.[/color]
 
Brad Sue, your current i2 = 0 , once the resistors have been properly adjusted.
The I in "IR_2" ... (in post#5) is your i1 ... R1 and R2 have same current
since none of it goes thru the ammeter.
 

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