Hey guys,
For one of my lab reports on transmission lines, im required to derive the equation for the reflected waveform when there is a capacitive termination.
So what is in the above figure, except a capacitor instead of a resistor.
The question asks to show that the reflected voltage at the load end is:
Here is my attempt at the solution:
Firstly:
Then the equation for a capacitor can be sub'ed in:
And then given that I+=\(\frac{V^{+}}{Z_{0}}\) and I-=\(\frac{-V^{-}}{Z_{0}}\)
it becomes:
then:
\(V^{+}-V^{-}\) =
For one of my lab reports on transmission lines, im required to derive the equation for the reflected waveform when there is a capacitive termination.
So what is in the above figure, except a capacitor instead of a resistor.
The question asks to show that the reflected voltage at the load end is:
Here is my attempt at the solution:
Firstly:
Then the equation for a capacitor can be sub'ed in:
And then given that I+=\(\frac{V^{+}}{Z_{0}}\) and I-=\(\frac{-V^{-}}{Z_{0}}\)
it becomes:
then:
\(V^{+}-V^{-}\) =