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[SOLVED] Circuits questions help(...supposedly they are easy.)
Here is a picture of the question with the diagrams
http://img153.imageshack.us/img153/9741/questioniy3.jpg
Resistors in series/parallel,kirchoff's laws.
For the part b) I just found the equivalent resistance and then used the fact that R_1=25R_2 and then found the total current using I=\frac{V}{R}
and got:
I=(\frac{26}{26r+25R_2})*E
so to find a desired value for I you would need to choose E,r and R_2 accordingly?
For part C) [This is where I think I did the question wrong]
p.d. through the voltmeter and 60 \Omega resistor =2V
So that the pd through the 90 \Omega resistor=6-2=4V
Current through the 90 \Omega resistor,I=\frac{4}{90}=.0444A
Current through the 60 \Omega resistor,I_1=\frac{2}{60}=0.033A
By Kirchoff's first law:I=I_1 + I_2 ((I_2 is the current through the voltmeter))
so that I_2=I-I_1
\frac{2}{R_v}=\frac{1}{90}
and R_v=180 \Omega
cii)
Total resistance=1038.46ohms
total current,I=6/1038.46=0.005777777~.0058A
pd through 900 ohm resistor=0.005777777*900=5.2V
pd through voltmeter and 600ohm resistor=6-5.2=0.8V
Not too sure what this says about voltmeters except that if they have resistance comparable to the other resistances they draw too much current and then some of the pd is lost in it.
Homework Statement
Here is a picture of the question with the diagrams
http://img153.imageshack.us/img153/9741/questioniy3.jpg
Homework Equations
Resistors in series/parallel,kirchoff's laws.
The Attempt at a Solution
For the part b) I just found the equivalent resistance and then used the fact that R_1=25R_2 and then found the total current using I=\frac{V}{R}
and got:
I=(\frac{26}{26r+25R_2})*E
so to find a desired value for I you would need to choose E,r and R_2 accordingly?
For part C) [This is where I think I did the question wrong]
p.d. through the voltmeter and 60 \Omega resistor =2V
So that the pd through the 90 \Omega resistor=6-2=4V
Current through the 90 \Omega resistor,I=\frac{4}{90}=.0444A
Current through the 60 \Omega resistor,I_1=\frac{2}{60}=0.033A
By Kirchoff's first law:I=I_1 + I_2 ((I_2 is the current through the voltmeter))
so that I_2=I-I_1
\frac{2}{R_v}=\frac{1}{90}
and R_v=180 \Omega
cii)
Total resistance=1038.46ohms
total current,I=6/1038.46=0.005777777~.0058A
pd through 900 ohm resistor=0.005777777*900=5.2V
pd through voltmeter and 600ohm resistor=6-5.2=0.8V
Not too sure what this says about voltmeters except that if they have resistance comparable to the other resistances they draw too much current and then some of the pd is lost in it.
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