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integrate absolute value of (6-x) dx from 5 to 9 using midpoint riemann
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\[\int\limits_{5}^{9}\left| 6-x \right|dx\]
So the first thing I did was I split up the integral to be this: \[\int\limits_{5}^{6}6-x dx + \int\limits_{6}^{9}-6+xdx\]
Is that the right first step?
The midpoint riemann sum formula is: \[\Delta x \Sigma f(a+(j-\frac{ 1 }{ 2 })\Delta x)\]
How many subintervals from 5 to 9?
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4 subintervals.
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