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Simpson's Rule ?
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8. Using the Simpson's Rule (with six subintervals), write and evaluate an expression to approximate the value of \[A(90)=\int\limits_{0}^{90}R(t)dt\]Indicate the units of your answer.
t 0 15 30 45 60 75 90 R(t) 20 35 63 78 73 60 56
the units are probably gallons/min
\[\int\limits_{a}^{b} f(x)dx \approx S _{n} = \frac{ \Delta x }{ 3 }\left[ f(x _{0})+4f(x _{1})+2f(x _{2})+4f(x _{3})+...+2f(x _{n-2})+4f(x _{n-1})+f(x _{n}) \right]\]
\[S _{n} = \frac{ \Delta x }{ 3 }\left[ f(x _{0})+4f(x _{1})+2f(x _{2})+4f(x _{3})+...+2f(x _{n-2})+4f(x _{n-1})+f(x _{n}) \right]\]
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Where n is even and \[\Delta x =(b-a)/n\]
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