updates
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@@ -160,7 +160,7 @@ This basic fact can be manipulated many ways. For example, dividing through by $
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[cos(theta) for theta in [0, pi/6, pi/4, pi/3, pi/2]]
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```
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To compute $\sin^2(\theta)$, the power is applied to the value of $\sin(\theta)$ and not the `sin` function. (Think of $\sin^2(\theta)$ as $(sin(\theta))^2$:
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To compute $\sin^2(\theta)$, the power is applied to the value of $\sin(\theta)$ and not the `sin` function. (Think of $\sin^2(\theta)$ as $(\sin(\theta))^2$:
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```{julia}
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theta = pi/8
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@@ -982,6 +982,18 @@ answ = 1
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radioq(choices, answ, keep_order=true)
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```
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###### Question
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The function `f(x) = x * tanh(exp(x))` has a shape akin to `max(0,x)` but is smoooth. Graphically finds its smallest $y$ value.
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```{julia}
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#| echo: false
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f(x) = x * tanh(exp(x))
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val = -0.35328577784821125
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numericq(val, 1e-1)
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```
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###### Question
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@@ -1016,3 +1028,4 @@ Is this identical to the pattern for the regular sine function?
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#| echo: false
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yesnoq(false)
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```
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