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@@ -18,7 +18,7 @@ using SymPy # for symbolic limits
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---
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An historic problem in the history of math was to find the area under the graph of $f(x)=x^2$ between $[0,1]$.
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A historic problem in the history of math was to find the area under the graph of $f(x)=x^2$ between $[0,1]$.
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There wasn't a ready-made formula for the area of this shape, as was known for a triangle or a square. However, [Archimedes](http://en.wikipedia.org/wiki/The_Quadrature_of_the_Parabola) found a method to compute areas enclosed by a parabola and line segments that cross the parabola.
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@@ -1371,6 +1371,12 @@ $$
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The limit exists, what is the value?
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```{julia}
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#| hold: true
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#| echo: false
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f(x) = (cos(x) - 1)/x
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p = plot(f, -1, 1)
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```
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```{julia}
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#| hold: true
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