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x²+x+1 a 2x²+2+x³+x A -b dx dx = [Aƒ (x) − B ln(g(x)] + D ſo da, and if A = ‚B < 0, then dx = g(x) Ja x+2: x+2 -2x + + 5 ln(x + 2) + C x² 2 2x + - + 5 ln(x + 2) + C 2 x² - 5 ln(x + 2) + C 2 x² - 5 ln(x + 2) + C 2 B ©2x + 2x (D)

x²+x+1 a 2x²+2+x³+x A -b dx dx = [Aƒ (x) − B ln(g(x)] + D ſo da, and if A = ‚B < 0, then dx = g(x) Ja x+2: x+2 -2x + + 5 ln(x + 2) + C x² 2 2x + - + 5 ln(x + 2) + C 2 x² - 5 ln(x + 2) + C 2 x² - 5 ln(x + 2) + C 2 B ©2x + 2x (D)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 23E
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So x²+x+1 2x²+2+x³+x A B D cb dx g(x) dx = [Af(x) − B ln(g(x)]å + D ſa da, , and if A = ‚B < 0, then dx = x+2 -2x + +5 ln(x + 2) + C 2 x2 2x + + 5 ln(x + 2) + C 2 x² 2x + 5 ln(x + 2) + C 2 2x 5 ln(x + 2) + C 2
Transcribed Image Text:So x²+x+1 2x²+2+x³+x A B D cb dx g(x) dx = [Af(x) − B ln(g(x)]å + D ſa da, , and if A = ‚B < 0, then dx = x+2 -2x + +5 ln(x + 2) + C 2 x2 2x + + 5 ln(x + 2) + C 2 x² 2x + 5 ln(x + 2) + C 2 2x 5 ln(x + 2) + C 2
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