Supermesh Analysis Solved Problems Pdf Download BEST

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Again, we work with the same example 2, we know the unknown voltage across the current source, for example say the current of 0.6A. We then get the voltage of about 2.4V by mesh analysis. This is quite an accurate result. Now applying the supermesh technique we get a value of about 2.7V.

So, supermesh is a good approach that helps us to get a value for the unknown voltage across the current source in the absence of a known value of current. But supermesh is not applicable for non-linear circuits.

Mesh analysis, by calculating the mesh, is much faster and accurate than previous techniques. But it’s only possible to use mesh analysis in circuits that are made up of resistors and capacitors connected in series.

If we use the gate voltage, we need to solve the unknown voltage across the current source as a supermesh. But here we don’t need to use the superposition technique. The reason is that the supermesh technique is a mathematical technique. But the supermesh technique is not directly used in a circuit.

Here, we go through the circuit 3 times. In the circuit 3, we create three supermesh regions. One is at the beginning, one is at the middle and one is at the end of the circuit. These supermesh regions are shown in figure 4 . For each loop of the circuit, we create a super mesh as we can see in the figure. As we can see in the figure, we have three supermesh regions. One is at the beginning, one is at the middle and one is at the end. But we really notice only one of them will be useful for the computation of the voltage across the current source.

If we want to compute the unknown voltage across the current source, we need to consider only one of the supermesh region. But to do that, we need to introduce gate voltage. We can either compute the gate voltage by hand or use an automatic gate voltage computation technique.

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