ap-tion of thedxS28.25.dxXx4+X(cos (2 sin )dx127dxXC29-62. Integrals Evaluate the following integrals. Include absolutealues only when needed1dx32x30.29.4x3+ 7 xmod ap Uiw uoY.noilbe ait nlisgdxta apiono 32.e ordercle31.e x Inx009sin x01+ cosxe2xdx33.4 + e2rdxindex thire34.£4x In x In (In x)carmfe35.Je x In x In (In x)e dr nytay In' (+ 1)dyy2 +1mberle xlnx n2(In x) En 30.0N OLEU Osin xdx2/2L3738sec x 1353. 17how do we ap26.finition of thedxmeAS 28.(cos (x2 sin )dx= 1Tx29-62. Integrals Evaluate the following integrals. Include absolute27alues only when needed.12xdx30.dx4x37d DT 2crou'2oAITT/2sin x29.0LTCe bysrig aimonos 32.dx2e the orderdx1 +cosxOD31xIn3xX0ee2xdx indes thadx34.334+ e2rof Ax In x In (In x)(1yln(y2 +1)dyy +1ifecli adxFxlnx In'(In x)ios Eni 36.epy(2number06OLDIG UNDsinxe4xe* 12 dxLN37.38.dxsec x8I TH0

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Asked Sep 12, 2019
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I need help on #29

ap-
tion of the
dx
S28.
25.
dx
Xx
4
+
X
(cos (2 sin )
dx
1
27
dx
X
C
29-62. Integrals Evaluate the following integrals. Include absolute
alues only when needed
1
dx
3
2x
30.
29.
4x3+ 7 x
mod ap Uiw uoY.noilbe ait nlisg
dxta apiono 32.
e order
cle
31.
e x Inx
009
sin x
0
1+ cosx
e2x
dx
33.
4 + e2r
dxindex thire34.
£4
x In x In (In x)
car
mfe
35.
Je x In x In (In x)
e dr nyta
y In' (+ 1)
dy
y2 +1
mber
le xlnx n2(In x) En 30.
0
N OLEU O
sin x
dx
2
/2
L
37
38
sec x
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ap- tion of the dx S28. 25. dx Xx 4 + X (cos (2 sin ) dx 1 27 dx X C 29-62. Integrals Evaluate the following integrals. Include absolute alues only when needed 1 dx 3 2x 30. 29. 4x3+ 7 x mod ap Uiw uoY.noilbe ait nlisg dxta apiono 32. e order cle 31. e x Inx 009 sin x 0 1+ cosx e2x dx 33. 4 + e2r dxindex thire34. £4 x In x In (In x) car mfe 35. Je x In x In (In x) e dr nyta y In' (+ 1) dy y2 +1 mber le xlnx n2(In x) En 30. 0 N OLEU O sin x dx 2 /2 L 37 38 sec x

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135
3. 17
how do we ap
26.
finition of the
dx
me
A
S 28.
(cos (x2 sin )
dx
= 1
Tx
29-62. Integrals Evaluate the following integrals. Include absolute
27
alues only when needed.
1
2x
dx
30.
dx
4x37
d DT 2crou'2oAIT
T/2
sin x
29.
0
LTCe by
srig aimonos 32.
dx
2
e the order
dx
1 +cosx
OD
31
xIn3x
X
0
e
e2x
dx indes tha
dx
34.
33
4+ e2r
of A
x In x In (In x)
(1yln(y2 +1)
dy
y +1
ifecli adx
F
xlnx In'(In x)ios Eni 36.
epy
(2
number
0
6OLDIG UND
sin
x
e
4xe* 12 dx
LN
37.
38.
dx
sec x
8I TH0
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135 3. 17 how do we ap 26. finition of the dx me A S 28. (cos (x2 sin ) dx = 1 Tx 29-62. Integrals Evaluate the following integrals. Include absolute 27 alues only when needed. 1 2x dx 30. dx 4x37 d DT 2crou'2oAIT T/2 sin x 29. 0 LTCe by srig aimonos 32. dx 2 e the order dx 1 +cosx OD 31 xIn3x X 0 e e2x dx indes tha dx 34. 33 4+ e2r of A x In x In (In x) (1yln(y2 +1) dy y +1 ifecli adx F xlnx In'(In x)ios Eni 36. epy (2 number 0 6OLDIG UND sin x e 4xe* 12 dx LN 37. 38. dx sec x 8I TH0

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Expert Answer

Step 1

The given integral is

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2.х-1 -dx х+1 0

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Step 2

Substitute

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ux1 and du = dx

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Step 3

Also note t...

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When0,u>1 and when x >3,u ->4

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Integration