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@@ -36,15 +36,26 @@ Using Eq.(2) roughly estimate the value of the expected rotation angle for $B\ap
Examine Eq.(4) to find the value of the angle $\theta$ that will provide
maximum useful signal for measuring $\phi$.
-Hint: If you are having trouble, try this: for each of the angles in
+Hint 1: Every time I hear maximum or minimum, I think about derivatives.
+
+Hint 2: If you are having trouble, try this: for each of the angles in
question 1 compute the numerical value of the two terms in equation 4,
assuming $I_0=1.0$, and your value of $\phi$ from part 2. Is the intensity
$I$ in equation 4 sensitive to the value of $\phi$ for each of those angles? Compute
for other angles of your choice. How do we adjust $\theta$ to maximize the
useful signal?
-\section*{4. Error analysis}
-In this experiment you will be determining the error in the amplitude of an oscillating signal using its digitized form, recorded by an oscilloscope. A sample yellow trace, shown in Fig.(3), depicts the change in the signal voltage as a function of time. What would be a good measure of the uncertainty in its amplitude for such a measurement?
+\section*{4. The source of polarization}
+
+The previous questions assumed that there are two polarizers in the system.
+But, figure 2 in the manual shows only one. This experiment cannot work
+with just one polarizer. So, where is the other one?
+
+Hint: read the lab manual carefully.
+
+
+% \section*{5. Error analysis}
+% In this experiment you will be determining the error in the amplitude of an oscillating signal using its digitized form, recorded by an oscilloscope. A sample yellow trace, shown in Fig.(3), depicts the change in the signal voltage as a function of time. What would be a good measure of the uncertainty in its amplitude for such a measurement?