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Find the
∫tan^3xsec^3xdx

tan^2x+1
cot^2x+1
sec^2x+1
sec^2x
Integrate with respect to x :
∫2−1x^2/(x^3+4)^2dx
2 superscrit while -1 subscript

12
1/2
6
5/12
Integrate with respect to x :
∫3−1 x/√7+x^2 dx
note 3 -1 means that 3 superscript, -1subcript

22√
42√
4−22√
2√
Integrate with respect to x :
∫41 x+1/x√x dx
note 41 means that 4 superscript, 1subcript

203
20
320
-20
Integrate with respect to x :
∫10(2x^2−4x−6)

10/4
2/3
14/3
5/6
Integrate completely with respect to x :
∫10(7−4x)^2dx

79/3
14/15
81/70
16/3
Integrate with respect to x :
∫2−2(x^3−3x^2+2x−5)dx
2-2 is written 2 supper, -2 sub

-36
35
40
41
Integrate completely with respect to x :
∫21(4x+6)dx
note 2 supperlative, 1 sub

12
6
8
16
Find the integral of
∫sec^u du

cosu + c
tanu + c
2secu + c
sinu + c
Find the area of the region bounded by the graphs of y=
√xandy=−x−1betweenx=1andx=4.
19/6
1/4
14π/5
1/2
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