Thank you, carbonzit, MrAl.
Hi MrAl:
Part 1:
You have used three terms for a current source. I think Fig. 1 somewhat tells how a 'real' current source works. It's a 'real' current source - not some kind of mathematical model which is used to make analysis easy. If you ask me I would say in Fig. 2, I have only used a single symbol for the current source circuit shown in Fig. 1. So, in my view (which I'm almost sure is wrong!

) that is also a non ideal source.
Perhaps, the current source shown in Fig. 3 is only some kind of mathematical abstraction.
Part 2:
For Fig. 1: Let's say Vs is 10V and Rs is set at 1 ohm, and RL is 200 ohm. The current delivered would be: 10/(1+200) =
0.05A, and the voltage across RL would be: 9.95V.
For Fig. 3: Using values from Fig. 1 above. Is = Vs/Rs => Is = 10A. Using current divider rule: I_RL = (Rt/RL)I_total => I_RL =
0.05A.
Part 3:
Perhaps, somewhere in mind I'm trying to understand the working of a current source from 'actual' point of view. How it really works. Please don't go into too much technical details because I won't be able to understand them and appreciate your effort. Thanks.
Hi again,
If you look back at my first post you'll see that i suggested that you analyze the circuits in Fig 1 and Fig 3 and compare results. If you did that you probably wouldnt have to ask more questions

I dont think i made the procedure clear enough however so it wasnt really your fault.
The current source in Fig 3 is called the "Norton equivalent circuit". It's used to help simplify the analysis of some circuits.
Now if you analyzed Fig 1 and Fig 3 for three different resistor values you'd get the following results...
Lets say Vs=100v, and Rs=1Megohm in Fig 1. If we then calculate the current through the load resistor RL making it first 10 ohms, then 100 ohms, then 1000 ohms, we get the following current levels for each resistance respectively:
I1=9.99990000099999e-005
I2=9.99900009999e-005
I3=9.99000999000999e-005
and from inspection we can see that the voltage source and large resistance is acting very closely to a true current source as expected.
Now we go to Fig 3, and as i mentioned before we make Is=Vs/Rs from Fig 1, and since Vs=100 and Rs=1000000 we get Is=0.0001 amps.
Since once we connect RL to the circuit in Fig 3 we will have Rs and RL in parallel now (instead of in series) we have to calculate the current through RL using current division. The current through RL thus works out to:
i=Is*Rs/(Rs+RL)
where Is=0.0001 so we have:
i=0.0001*Rs/(Rs+RL)
Computing this current for the same three values of resistance for RL, we get the following results:
I1=9.99990000099999e-005
I2=9.99900009999e-005
I3=9.99000999000999e-005
Now we compare these last three results with the previous three results, and we find that they are exactly the same.
Dont feel bad if it takes you a while to start to understand current sources. It often takes a little thinking and doing some circuits before it starts to take root in your head. This happens with many people when they first learn about current sources because most of us are so conditioned to thinking in terms of voltage sources. It's just one of those things, and it takes a little while to get the picture of what is going on.
The best way to overcome this is first to simply accept that the true current source is just that, and forget about the non ideal source for now. Using the ideal current source, analyze a bunch of circuits with only a current source in it. Compare your results with a circuit simulator to check that you are getting the right answers and go from there. Keep analyzing new circuits until it sinks in. They dont have to be complex circuits either. You'll eventually find that some circuits with current sources are actually much easier to evaluate than some circuits with voltage sources.
Also, looking at Thevenin and Norton equivalents taken together as source transformations they just state two main ideas:
1. A voltage source with a series resistance is equivalent to a current source in parallel with a resistance (of the right values of course).
2. A current source in parallel with a resistance is equivalent to a voltage source in series with a resistance (of the right values again).
These are often just referred to as "Source Transformations".
In the above calculations we did we used #1 to convert from a voltage source to a current source. The new current is equal to the voltage divided by the series resistance, and the new resistance is just the old resistance. So the new current sources current Is is just the voltage sources voltage Vs divided by the voltage sources series resistance Rs, and the new current sources parallel resistance is just the voltage sources resistance Rs. So we go from having Vs in series with Rs to having Is in parallel with Rs.
You might want to call this an 'abstraction' if you like, but then we might be going the other way around, from the current source in parallel with Rs to a voltage source in series with Rs, so which one is the real abstraction? The answer is that they are BOTH abstractions of what we find in the real world, but they are mathematical tools that can help us simplify some problems significantly and thus come in very handy sometimes.