O
+
2
dr
& Spi + 3x 1)
C
3
2x +
-
I -
-
-
② S(-c + 45 3)d
-
= - + 4 -
xx + 2
O
O
②
" ( x + 2) du
((x
-
-
3 2
-
=
-
⑧
((2x Edu -
((2x -)
=
-
da
3/ 12
3 +
2. .
= -
3/r Y
=
A -
- xx + c
& S-9)dn =
/(2 9) di
5/2
9x + c
-
=
5/
I 2 R - 9x + C
5
-
① (cdn = n
②J dr = en(x) + c
kx + C
②Skda =
④ Jedu = e + C
C G
O O
② Sae" -3) da =
2e -
3 +
c
e+
③ S( +
< -
c")da = 4 . ((x) 2
+ -
c
② /De-) d =
/De - -
Y
/d se
E
+
/(c - -
=
=
= zek +
2x +
-
-
⑦ ((k + 1- te"),
=
t .
en()
+
-
/coside Sinc + C
(since) = coss : =
du
Since i /Since -cos + C
* (-coss)
=
=
:
sec (sedn tanc
d
:
(tanx)
=
=
cos /coscde cotec +
(cot)
=
-
tank)secktancdn = set o
(sex) = sec
& Ecose(k) =
Coseccotic (Cose coti<do =
-
cos) + 2
da
-
-
- -
=1.
a
en a
⑮ou =
/3"du =
+
Sy"do =
+
C O G
O O
② /(3 sinx-2) da =
-
3cos1 - 2x + C
-
-
③ S[41 -
2cos) du = 4 .
2
Z
-
Sinc + C
C
=
2s 2 sinc +
-
e+ c
② /(Sinc-Gcos + e) =
-
cos -
2 sinc +
& (G-10sinc)dm = /(b - Iosin) da
Y
C
= 10 Cos +
+
-
-
②
((
de
se
=
S(t(c -x) + sec] du
=
+( -
1) +
dax + 2
-
O C
O ② O
(6du Gx + C
a
②
=
= G : y =
Sc =
-
② d = y = C
(n(x) + c
/(2 j)du 2x
⑧
= -
:
y
-
① out =
Sinc + flos: y = Spin + acOx) du
Sinc + C
=
= cos + 2
① =
2x2 - 5 +x =:
y = (( -
5 + x)du
=
(e -
5x + +
-
O G C
O O O
x
② 14 "du
by
C
=
+
③ S-enz)du =
S-in) du
+
= 31nk) -
en)
& /(5" -
2x)")da = -2. + c
& / Cose.cotc du = -cos + C
② /(Cosk + cose) du =
since-cot + <
① -exta S
dr
= S(Pih-seds) da
-
3
+ c
4x Ease
=
-
-
/ Sec + C
-
=
-
t
-
O
O O C
O G
② /(2et -
4 sint) d =
2et + 4 cost + c
& /(Se Isinc) du tax -2 cos
c
+ = +
do o
((0-sino)
cosc + C
+
②
=
Z
/( * -sero) do
two +
⑦ 21n101 -
do
& Sacoseo + 3 cosecocoto)
3 cose + C
=
= 2 cota -
-
-
[
① Staro do =
It tano = seco
tano = seco-
=
/(c -
1) do
tano -
0 + C
=
-
-
-
[
Scorc do + CoFe = cossio
do
cotc coseco -1
S(cosc-1)
=
= cota - 0 + (
-
S (stax + 2Cots) do
(sta) (2cox)
+ PcFx] da
= Statio + 2
4 Gosex-1)] du
=
((9(sex-1) + 12 +
4 cosi 1) do
/Casei
-
+
=
+C
4 Cotx
- x
= 9 fenx
-
