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RIGHT ENDPOINT RULE | Estimate the area under the graph f(x)=1/x from x=1 to x=2 four rectangles
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Estimate the area under the graph of f(x)=1/x from x=1 to x=2 using four approximating rectangles and right endpoints. In this video I'll show you how to estimate the area under the graph using four approximating rectangles and right endpoints. Of course, this same technique can be applied for any number of estimating rectangles. And the process for left endpoints and midpoints is similar too. I'll show you how to estimate the area under this curve with the right endpoint formula, also known as the right endpoint Riemann sum equation.
RECOMMENDED READING
0:00 Intro - Estimate the area under the graph
0:25 Right endpoint Riemann sum equation
1:59 Determine pieces of the right endpoint formula
3:37 Plug i values into the right endpoint formula sum
7:06 Add up all terms representing rectangle areas
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RECOMMENDED READING
0:00 Intro - Estimate the area under the graph
0:25 Right endpoint Riemann sum equation
1:59 Determine pieces of the right endpoint formula
3:37 Plug i values into the right endpoint formula sum
7:06 Add up all terms representing rectangle areas
WATCH NEXT
YOU MIGHT ALSO BE INTERESTED IN...
Some links in this video description may be affiliate links meaning I would get a small commission for your purchase at no additional cost to you.
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