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posted by  *SMILE* on 11/19/2008 9:01:46 PM  |  status: Live  

Riemann Sum

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Consider the function f(x) =   \frac {x^2}{2} + 9.

In this problem you will calculate \displaystyle \int_{0}^{3} (  \frac {x^2}{2} + 9) \,dx by using the definition

= 


The summation inside the brackets is R_n which is the Riemann sum where the sample points are chosen to be the right-hand endpoints of each sub-interval.

Calculate R_n for f(x) =   \frac {x^2}{2} + 9 on the interval [0, 3] and write your answer as a function of n without any summation signs.

 R_n =

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Tags: Calculus

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posted by Routh on 11/21/2008 7:06:29 PM  |  status: Live
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*SMILE*'s comment:
"thank you"
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Feel free to message me with your doubt before rating my answer.  :)
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