log (tan x)
cot (log x)
log log (tan x)
tan (log x)
x3-1 + c
x2/2 + 1/x + c
x2/2 + C
x2/2 - x + c
∫√x . e√x dx =
2 √x - e√x - 4 √xe√x + c
(2x - 4 √x + 4) e √x + C
(1-4√x)e√x
(1+4√x)√x
2x tan-1 x - log (1+x2) + C
2 [x tan-1 x - log (1+x2) + C.
2 x tan-1x + log (1+x2) + C
2[ tan-1 + log (1+x2)] + C
x/2 Sin [(log x ) + cos (log x)]
x/2 [cos (log x) - sin (logx)]
x/2 [ sin (log x) - cos (log x)]
cos (log x ) - 1/x
tanx/2
x tan 1/2 x
cot x/2
x cot 1/2 x
∫cos √x dx =
2(√x sin√x + cos √x)
2(√xsin √x - cos√x)
√x sin √x - cos √x
None of these
2 x2 + c
x2+ c
2 x + c
ex + c
ex - c
-ex + c
+ ex - c
The anti derivative F of defined by f(x)f(x) = 4x3 - 6, where F(o) = 3 is ___________
x3 - 6x + 3
x2 + 6x + 3
x4 - 6x + 3
x4 - 6 x2 + 3