Fix some mistakes
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@ -42,6 +42,7 @@ Can be found here [here](./lecture_exercises/mmme1028_l1.2_exercises_2021-10-04.
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<details>
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<details>
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<summary>
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<summary>
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### Example
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### Example
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Determine force $F$ and $x$ so that the body is in equilibrium.
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Determine force $F$ and $x$ so that the body is in equilibrium.
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@ -506,13 +507,13 @@ $$ \epsilon_x = \frac {\Delta L}{L_0} $$
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$$ \epsilon_y = \frac {\Delta w}{w_0} $$
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$$ \epsilon_y = \frac {\Delta w}{w_0} $$
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$$ \epsilon_z = \frac {\Delta t}{t_0} $$
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$$ \epsilon_z = \frac {\Delta t}{t_0} $$
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Poissons' ratio, $\nu$ (the greek letter _nu_, not v), is the ratio of lateral strain to axial
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Poisson's ratio, $\nu$ (the greek letter _nu_, not v), is the ratio of lateral strain to axial
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strain:
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strain:
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$$ \nu = \frac{\epsilon_y}{\epsilon_x} = \frac{\epsilon_z}{\epsilon_x} $$
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$$ \nu = \frac{\epsilon_y}{\epsilon_x} = \frac{\epsilon_z}{\epsilon_x} $$
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<details>
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<details>
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</summary>
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<summary>
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#### Example 1
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#### Example 1
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