s dx √x-1 +√x+1

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter2: Solving Equations
Section2.3: Simplifying Variable Expressions
Problem 2E
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How can I find the antiderivitave where they exist - we can reference the table of indefinite integrals:

 

 

 

1 Table of
Indefinite Integrals
fefox) dx - ef 100dx
c f(x)
fkdx = kx + C
X²+1
fx" dx = -
n+ 1
fe* dx = e² + C
sin x dx. = −cos x + C
sec²x dx = tan x + C
js
sec x tan x dx = sec x + C
x²
1
sinh x
- dx =
dx
+ C (n-1)
=
=
tan¹x + C
cosh x + C
ƒ [ƒ(x) + g(x)]dx = f f(x) dx + f g(x) dx
√=dx = ln |x| + C
| b³ dx = + C
b*
In b
| cos .xdx = sin x + C
fcsc²x dx
csc²x dx = -cot x + C
So
csc x cot x dx = −csc x + C
S
1
1-x²
dx
cosh x dx -
=
=
sin ¹x + C
sinh x + C
Transcribed Image Text:1 Table of Indefinite Integrals fefox) dx - ef 100dx c f(x) fkdx = kx + C X²+1 fx" dx = - n+ 1 fe* dx = e² + C sin x dx. = −cos x + C sec²x dx = tan x + C js sec x tan x dx = sec x + C x² 1 sinh x - dx = dx + C (n-1) = = tan¹x + C cosh x + C ƒ [ƒ(x) + g(x)]dx = f f(x) dx + f g(x) dx √=dx = ln |x| + C | b³ dx = + C b* In b | cos .xdx = sin x + C fcsc²x dx csc²x dx = -cot x + C So csc x cot x dx = −csc x + C S 1 1-x² dx cosh x dx - = = sin ¹x + C sinh x + C
s
dx
√x-1
+√x+1
Transcribed Image Text:s dx √x-1 +√x+1
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