Presented by

G Athi ArunachalamM.Sc, M.Phil, B.Ed.

9962551270amas6701@gmail.com

∫ += c x dx

∫ ∫ +== ckx dx k dx k

∫ ++

=+

c 1n

x dx x

1nn

∫ += c x log dxx

1

∫ += c e dx e xx

∫ += c e m

1 dx e mxmx

∫ += c a log

a dx a

xx

∫ += c a log m

a dx a

mxmx

∫ += c x Cos - dx Sin x

∫ += ckx Cos k

1- dx kx Sin

∫ += c x 3 Cos 3

1- dx 3x Sin

∫ += cSin x dx x Cos

∫ += c x Sec dx xtan x Sec

∫ += c x Cosec- dx Cot x x Cosec

∫ += c xSec log dx tan x

∫ += c Sin x log dx Cot x

∫ += c tan x dx x Sec 2

∫ += ccot x - dx x Cosec 2

∫ +=−

cxSindxx1

1 1-

2

∫ +=−

ca

xSindx

xa

1 1-

22

∫ +=+

cxtandxx1

1 1-2

∫ +=+

ca

xtan

a

1dx

xa

1 1-22

∫ ++=−

cx-a

xa log

2a

1dx

xa

122

∫ ++

=−

cax

a-x log

2a

1dx

ax

122

∫ +++=+

caxxlogdxax

1 22

22

∫ +−+=−

caxxlogdxax

1 22

22

∫ − dxxa 22

ca

xSin

2

a xa

2

x 1

222 ++−= −

∫ + dxxa 22

cxax log2

a xa

2

x 22

222 +++++=

∫ dxa-x 22

ca-xx log2

a-a-x

2

x 22

222 ++=