Given that dx = 2 In|x + 1| – 2 In|x – 1|+c ,find dx = x² – 1 x² – 1 (a)–In9 (b) In9 (c)ln3 (d) –In3 (e) None

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.2: Properties Of Division
Problem 36E
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Question
-4
-4
dx = 2 In|x + 1|– 2 In|x – 1|+c ,find
1
Given that
dx =
x2
x2 – 1
(a)–In9
(b) In9
(c)ln3
(d) –In3
(e) None
a
b
d
Transcribed Image Text:-4 -4 dx = 2 In|x + 1|– 2 In|x – 1|+c ,find 1 Given that dx = x2 x2 – 1 (a)–In9 (b) In9 (c)ln3 (d) –In3 (e) None a b d
Which of the following integrals represent the area of surface
obtained by rotating the curve y= V1+ 4x ,1<x< 5 about x- axis
5
(a) | 2nV4x+ 1 dx
(b)
2πν 4x +5 dx
5
(c) | 2nV4x + 3 dx
(d) | 2nV4x +4 dx
(e) None
1
a
O b
Transcribed Image Text:Which of the following integrals represent the area of surface obtained by rotating the curve y= V1+ 4x ,1<x< 5 about x- axis 5 (a) | 2nV4x+ 1 dx (b) 2πν 4x +5 dx 5 (c) | 2nV4x + 3 dx (d) | 2nV4x +4 dx (e) None 1 a O b
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