Let f(x)= (x-(1/2))^2 + 3, 0<= x <= 1. If the interval [0,1] is partitioned into 4 subintervals of equal length, then what is the value of the smallest Riemann sum for f(x) and this partition?

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- Mar 2nd 2008, 01:02 AMchaddyRiemann Sums
Let f(x)= (x-(1/2))^2 + 3, 0<= x <= 1. If the interval [0,1] is partitioned into 4 subintervals of equal length, then what is the value of the smallest Riemann sum for f(x) and this partition?

- Mar 2nd 2008, 10:44 AMJhevon
- Mar 11th 2008, 01:23 AMchaddy
I wound up getting for the first interval,

for the second interval,

for the third interval, and

for the fourth interval,

I'm not sure what to do from there? - Mar 11th 2008, 11:32 AMJhevon