" (b) "int(dt)/(t)

Integrate the following : (i) int(t-(1)/(t))^(2)" dt " (ii) intsin(10t-50)" dt " (iii) inte^((100t+6))" dt "

Integrate the following : (i) int(t-(1)/(t))^(2)" dt " (ii) intsin(10t-50)" dt " (iii) inte^((100t+6))" dt "

Integrate the following : (i) int(t-(1)/(t))^(2)" dt " (ii) intsin(10t-50)" dt " (iii) inte^((100t+6))" dt "

Find the derivative (dy)/(dx) of the following implicit functions : (a) int_(0)^(y) e^(-t^(2)) dt + int_(0)^(x^(3)) sin ^(2) t dt = 0 (b) int_(0)^(y) e^(t) dt + int _(0)^(x) sin t dt = 0 (c) int _(pi//2)^(x) sqrt(3 - 2 sin^(2)z ) dz + int_(0)^(y) cos t dt = 0

if int(e^(t)dt)/(1+t)=a then int e^(t)(dt)/((1+t)^(2))=

Integrate the following function (a) int_(o)^(2) 2t dt (b) int _(1) ^(2)(2t -4) dt

Find the derivative with respect to x of the following functions : (a) F(x) = int_(0)^(2x) (sin t)/(t) dt , (b) f(x) = int_(x)^(0) sqrt(1 + t^(4)) dt

If int_0^1 (e^t dt)/(t+1)=a, then evaluate int_(b-1)^b (e^t dt)/(t-b-1)

If int_(0)^(1)(e^(t)dt)/(t+1)=a, then evaluate int_(b-1)^(b)(e^(t)dt)/(t-b-1)