HW3

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Latest revision as of 15:55, 12 September 2007

Let

$\hat{x} = \frac{\hat{F}/m}{\omega _0 ^2 - \omega ^2 + i \gamma \omega}$

Write this in the form $\hat{x} = x_0 e ^{i \phi}$ . In other words, calculate $x 0$ and $φ$

Do the following problems from Boas Chapter 2: 16.8, 16.9, 16.12, 17.1 through 17.5, 17.30.

@@ Line 1: / Line 1: @@
 Let
-<math>\hat{x} = \hat{F}/m  \times  1/(\omega _0 ^2 - \omega ^2 + i \gamma \omega)</math>
+<math>\hat{x} = \frac{\hat{F}/m}{\omega _0 ^2 - \omega ^2 + i \gamma \omega}</math>
+Write this in the form  <math>\hat{x} = x_0 e ^{i \phi}</math>.  In other words, calculate <math>x_0</math> and <math>\phi</math>
+Do the following problems from Boas Chapter 2:  16.8, 16.9, 16.12, 17.1 through 17.5, 17.30.