See figure attached for problem statement, solution provided and my solution.
I'm getting confused about the reference point for the potential.
First find the potential at point z with reference at infinity,
\(\phi(z) - \phi(\infty) = \alpha\)
Now find the potential at point z=0 with reference at infinity,
\(\phi(0) - \phi(\infty) = \beta\)
Now the potential at z with the reference at z=0, which is the same as the voltage difference between the individual voltages at z and z=0 with their reference point at infinity. (Is this statement true?)
\(\alpha - \beta = \phi(z) - \phi(0)\)
The question wants me to solve for,
\(\phi(z)\)
but it seems as though I've given them,
\(\phi(z) - \phi(0)\)
What am I interpreting differently? What am I confusing myself with?
Thanks again!
I'm getting confused about the reference point for the potential.
First find the potential at point z with reference at infinity,
\(\phi(z) - \phi(\infty) = \alpha\)
Now find the potential at point z=0 with reference at infinity,
\(\phi(0) - \phi(\infty) = \beta\)
Now the potential at z with the reference at z=0, which is the same as the voltage difference between the individual voltages at z and z=0 with their reference point at infinity. (Is this statement true?)
\(\alpha - \beta = \phi(z) - \phi(0)\)
The question wants me to solve for,
\(\phi(z)\)
but it seems as though I've given them,
\(\phi(z) - \phi(0)\)
What am I interpreting differently? What am I confusing myself with?
Thanks again!
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