xdx g) 7x + 2) h)f sin(In x) dx of xe" dx

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 30EQ
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Please do g,h,i
L........
1) Evaluate each integral by substitution:
a)f(x +1)(x² +2x)'dx
bif xVx* +9dx
k)f- dx
xVin x
xdx
g)f
(7x² +2)5
x +3
(x + 6x + 1)*dx
d)f V4x– Idx
revi
sin(In.x)dx
e)[-
x +1
of xe" dx
m)
dx
Vx +2x – 4
2) Evaluate each integral by using inverse trigonometric functions:
xp:
a) T16-X
x+2
1
e |
-dx
x'-4x +9
2x + 5
dx
x' + 8x + 25
dx
V3- 2x – x
1
dx
25+ 9x dx
3) Find each integral by substitution:
9
[3x²(x' +5)" dx
b) S, dr
a)
2+9x
c) [4x'Vx* + 6dx
jar'e" dx
d)
9
dx
(2+9x)
e)
2x dr
f)
Vx² +6
4) Find each integral by substitution:
a) [x (4x² - 3)'dx
3x +5
c) [ J3x -ldx
d) fe * dx
e) f
x²
-dx
+5)?
x²
f)
(x'.
II
V O
Transcribed Image Text:L........ 1) Evaluate each integral by substitution: a)f(x +1)(x² +2x)'dx bif xVx* +9dx k)f- dx xVin x xdx g)f (7x² +2)5 x +3 (x + 6x + 1)*dx d)f V4x– Idx revi sin(In.x)dx e)[- x +1 of xe" dx m) dx Vx +2x – 4 2) Evaluate each integral by using inverse trigonometric functions: xp: a) T16-X x+2 1 e | -dx x'-4x +9 2x + 5 dx x' + 8x + 25 dx V3- 2x – x 1 dx 25+ 9x dx 3) Find each integral by substitution: 9 [3x²(x' +5)" dx b) S, dr a) 2+9x c) [4x'Vx* + 6dx jar'e" dx d) 9 dx (2+9x) e) 2x dr f) Vx² +6 4) Find each integral by substitution: a) [x (4x² - 3)'dx 3x +5 c) [ J3x -ldx d) fe * dx e) f x² -dx +5)? x² f) (x'. II V O
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