Numerical approximation for integrals
find the area of your triangles, and add them up
area of rectangles ...
my brain and my fingers hate each other ...
So what, I just use, since it said left rectangles, the first 6 x values?
yeah, the first 6 f(x) values are our heights the difference between each x value is the width of each particular rectangle.
Oh, it's not uniform, gotcha
yeah, when the rectangles are not the same width, its a .... whats the guys name ... ruford? rabini? .... starts with an R
reimann
its a reimann sum
What's it called when it is uniform?
A definite integral?
cauchy sum i thnk
a definite integral is the limit of which ever named sumation, as the width of the largest segment goes to 0
4(2) 8(1) 6(2) 10(1) 10(2) 12(1) 8+8+12+10+20+12 16+24+30 16+54 is what its looking like to me
I did (3-2)(4)
Which gave me 66, and I was wrong, and then I figured out what I did and got 70
:)
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