jedx = In[(e" +1)(1 +e")]+C e+1 = xp

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
Problem 16EQ
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Resolver integrales 

dx = ln[(e* +1)(1 +e")]+C
Resuelve los sigulentes ejercicios.
1. - [x'dx =
5.
2.-
+C
3.-Vaxdx = 2xvax
4.- (x-2x3+5Jx-3)dx =
+C
3.
2x/2 6x$/2 10x2
3x+C
5.
(4x-2 x
5 -
dx = 2x -4x +C
6x2 4x2
+C
3
6.- (3x-2)dx =
7.- (x(2x+1) dx - x' +.
4x x2
21
4x ax x
ax-
9.-
+C
3.
10.- J/ (Ja-Vx)'dx =
2ax x Va 2x/2
+C
3.
Transcribed Image Text:dx = ln[(e* +1)(1 +e")]+C Resuelve los sigulentes ejercicios. 1. - [x'dx = 5. 2.- +C 3.-Vaxdx = 2xvax 4.- (x-2x3+5Jx-3)dx = +C 3. 2x/2 6x$/2 10x2 3x+C 5. (4x-2 x 5 - dx = 2x -4x +C 6x2 4x2 +C 3 6.- (3x-2)dx = 7.- (x(2x+1) dx - x' +. 4x x2 21 4x ax x ax- 9.- +C 3. 10.- J/ (Ja-Vx)'dx = 2ax x Va 2x/2 +C 3.
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