If I'm finding Ci for pi/6, so that it's ((pi/6)+((pi/6)-1) / 2): How do I subtract 1 from pi/6 to get it in terms of pi? The answer should be pi/12
you want to do pi/6-1?
find a common denominator
\[\frac{\pi}{6}-1 \\ \frac{\pi}{6}-\frac{6}{6}\]
you can combine the fractions now
So I'm getting pi - 6 divided by 6?
if you want to write pi/6-1 as one term yes you get (pi-6)/6
I don't know what Ci means
and it looks like you have another pi/6 up there and something is being divided by 2
What I'm doing is using the midpoint rule to approximate a definite integral, Ci gives midpoints
I need to solve the entire thing where I will only have pi/12, which is equal to pi/6 + (pi/6 - 1) all over 2
I just don't know how to get it in terms of 'nice' pi
So it's \[\int\limits_{0}^{\pi} \sin x^2 dx\] and solving using the midpoint rule with n = 6
|dw:1414955749768:dw| we need the midpoint of each of these intervals
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