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WorksheetsIntegral Calculus
Total questions: 18
Worksheet time: 9mins
∫−1+x2dx=
(1+x2)−1+C
−tanx+C
−ln(1+x2)+C
ln(1+x2)+C
∫dx=
0
x+C
1
undefined
dxd(c)=
1
c
0
cx
∫x2+11dx=
sec−1x+C
tan−1x+C
ln∣∣x2+1∣∣+C
cos−1x+C
∫sinxdx
cosx+C
sin2x+C
−cosx+C
21sin2x+C
∫1−x2dx=
sec−1x+C
tan−1x+C
cos−1x+C
sin−1x+C
dxd(tan−1x)=
1+x21
1−x21
1−x21
x2−11
∫−csc2xdx
31csc3x+C
cotx+C
−cotx+C
cscxcotx+C
∫secutanudu=
tanu+C
tan2u+C
secu+C
sec2u+C
∫∣x∣x2−1dx=
sec−1x + C
csc−1x+C
secx+C
cscx+C
dxd(secx)=
secxtanx
sec2x
tan2x
21sec2x
dxd(xy)=
xdxdy
dxdy
xdxdy+y
ydxdy+x
∫undu=
lnu+C
un+1+C
n+1un+1+C
un−1+C
∫sec2xdx=
sec3x+C
31sec3x+C
tanx+C
2secx + C
∫cosudu
sinu+C
−sinu+C
21cos2u + C
cos(2u)+C
dxd(ln∣x∣)=
ex
−x−1
−x−2
∣x∣1
∫udu=
ln∣u∣ +C
uo+C
eu+C
21u2+C
∫exdx=
ex+1+C
lnx + C
ex+C
x+1ex+1+C
