Engineering Circuit Analysis: Find V_0 for R_eq = 3kOhm and I_s = 6mA

AI Thread Summary
To find V_0 in the circuit with R_eq of 3kOhm and I_s of 6mA, Ohm's law is applied, leading to the calculation V = IR. The initial calculation suggested V_0 = 18V, but it was noted that the equivalent resistance (R_eq) was incorrect. After reevaluating the circuit configuration, the correct R_eq was determined to be 2kOhm, resulting in V_0 = 12V. The discussion also emphasized the importance of using KVL, KCL, and understanding series and parallel resistor combinations. Additional help was offered for two other related problems once attempts were made.
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Homework Statement


Code:
|------|----a
|      |^   +
|      ||
R_eq   I_s  V_0
|      |
|      |    -
|------|----b

R_eq = 3kOhm
I_s = 6mA

Find V_0.


Homework Equations


Ohm's law: KVL, KCL


The Attempt at a Solution



Should this work just like any other circuit where V = IR? So V = (6 x 10^-3)(3 x 10^3) = 18? Or does it work differently since V_0 is an open circuit.


Here is the original problem:
 

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It should work like any other circuit. This problem is asking for the difference in potential between the top node and bottom node of the circuit, which is labeled as V0. However, you are getting the wrong answer because your Req is off. Try recombining the resistors again and you should get it. :smile:
 
Ok well the first two circuits on the left can connect in series to make 6kohm, then the circuits can connect in parallel to make 4kohm, then connect in series to make 6kohm, and then in parallel again to make 2kohm.

So, V_0 = 6 x 10^-3 * 2 x 10^3 = 12V?

I have 2 other problems attached. I'm not sure how to go about them. I know KVL, KCL, and Ohm's law.

I also know if resistors are in series I can do a voltage divider and if resistors are in parallel I can do a current divider.
 

Attachments

  • CAp1.JPG
    CAp1.JPG
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  • CAp3.JPG
    CAp3.JPG
    11.9 KB · Views: 415
Last edited:
Yes, your solution for the first one is correct.

If you make an attempt on the other 2 problems and post some work, I can try to help you once the images are approved.
 

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