If fis integrable on [a, b], the following equation is correct. f(x) dx = limf (r.) Ar, where Ar=! Part 1 of 6 6-a Use the given form of the definition to evaluate the integral. (1 + 5x) de n Submit Skin (you cannot come back and z, = a +iAr. Since the interval is [-2, 4) and we have n sub-intervals, then Ax=

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter6: Applications Of The Derivative
Section6.CR: Chapter 6 Review
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5.2 q9

Tutorial Exercise
If fis integrable on [a, b], the following equation is correct.
[s
f (x) dx = lim f (x₁) Az, where Az =
11-01
Use the given form of the definition to evaluate the integral.
La+
Part 1 of 6
(1 + 5x) dx
b-a
Submit Skip.(you cannot come back)
and z, = a +iAx.
Since the interval is [-2, 4] and we have n sub-intervals, then Ax=
Transcribed Image Text:Tutorial Exercise If fis integrable on [a, b], the following equation is correct. [s f (x) dx = lim f (x₁) Az, where Az = 11-01 Use the given form of the definition to evaluate the integral. La+ Part 1 of 6 (1 + 5x) dx b-a Submit Skip.(you cannot come back) and z, = a +iAx. Since the interval is [-2, 4] and we have n sub-intervals, then Ax=
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