MAT 1332 Lecture Notes - Lecture 3: Dxo Labs

• School: University of Ottawa
• Department: Mathematics
• Course: MAT 1332
• Professor: Catalin Rada

Document Summary

A = a f (x) dx b a (f(x) ) dx be continuous functions such that f (x) (cid:3640) g (x) on [a, ] b. L et f, g : [ b a, ] b z. 4 2 + 5 + 4 = 0 (x x (x. 4 + 1 x = 1 y = 2 + 4 = 2. If x = 4 y = 4. To get the top and bottom, we flip the graph: compute the integral y 2 2 y 4 . = [ 12 (y 4) 2 y 3 4. Exercise 2. f e2x ex = 2 e2 x = e2x. 2 = ex x = l n(2) e2x < ex = f e n(2) x < l ex < eln(2) = 2 ex x < 2 x e e2 x < 2ex g = 2 e2x. Given f : [ b a, ]