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(1) Find the exact value of ∫sin x dx between 0 & 2 (2) Use the midpoint approximation (n = 10) to approximate the integral. (3) Use the trapezoidal approximation (n = 20) to approximate the integral. (4) Use Simpson's rule approximation (n = 20) to approximate the integral.
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An integral can be defined as follows: \[\Large\lim_{n\rightarrow \infty}\sum_{i=1}^nf(x_I^*)\Delta x\]Where \(\Delta x = \frac{b-a}{n}\), which the size of each interval. While \(x_i^*\) is just some point on that interval, and different approximations will pick different points in the interval. For example the midpoint will pick the \(x_i^*\) in the middle.
You should look in your text book about the approximations.
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