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10. Evaluate the definite integral below by using the definition of the definite integral (i.e. with a limit of ruemann sums using right endpoints.) (2²-7x)dx You may find the following formulas useful: Σ i=1 n²(n + 1)² 4 T i=1 n(n+1)(2n +1) 6 1 Σ i=1 - n(n+1), i M n Σε i=1 c=cn

10. Evaluate the definite integral below by using the definition of the definite integral (i.e. with a limit of ruemann sums using right endpoints.) (2²-7x)dx You may find the following formulas useful: Σ i=1 n²(n + 1)² 4 T i=1 n(n+1)(2n +1) 6 1 Σ i=1 - n(n+1), i M n Σε i=1 c=cn

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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10. Evaluate the definite integral below by using the definition of the definite integral (i.e. with a limit of remann sums using right endpoints.) [(x² - 7x)de You may find the following formulas useful: n²(n + 1)² 4 i=1 i=1 n(n + 1)(2n +1) 6 i=1 n(n+1) 2 72 Σ i=1 c=cn
Transcribed Image Text:10. Evaluate the definite integral below by using the definition of the definite integral (i.e. with a limit of remann sums using right endpoints.) [(x² - 7x)de You may find the following formulas useful: n²(n + 1)² 4 i=1 i=1 n(n + 1)(2n +1) 6 i=1 n(n+1) 2 72 Σ i=1 c=cn
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