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@@ -24,12 +24,12 @@ So we turn to numerical approaches again. The method we'll look at here is the [
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\int_{-1}^{1}f(t) dt
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\simeq
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\left [
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\underset{strip\ 1}{ \underbrace{ C_1 \cdot f\left(t_1\right) }}
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\ +\ ...
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\ +\ \underset{strip\ n}{ \underbrace{ C_n \cdot f\left(t_n\right) }}
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\underset{strip~1}{ \underbrace{ C_1 \cdot f\left(t_1\right) }}
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~+~...
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~+~\underset{strip~n}{ \underbrace{ C_n \cdot f\left(t_n\right) }}
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\right ]
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=
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\underset{strips\ 1\ through\ n}{
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\underset{strips~1~through~n}{
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\underbrace{
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\sum_{i=1}^{n}{
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C_i \cdot f\left(t_i\right)
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