`int(t^(2)+1)/(t^(4))dt`

int(t^(2)+1)/(t^(4)+1)dt

The total number of distinct x in (0,1] for which int_(0)^(x)(t^(2))/(1+t^(4)) dt = 2x-1 is

The total number for distinct x epsilon[0,1] for which int_(0)^(x)(t^(2))/(1+t^(4))dt=2x-1 is __________.

2int((2)/(t^(2)-1)-(1)/(t^(2)))dt

int(2t^(2))/(t^(2)+t-2)backslash dt

int(t+2)/((t^(2)+4t+2))dt

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

int_(1)^(a)(ln t)/(t)dt

int(1)/(t^(2))cos((1)/(t)-1)dt

int_(0)^(2-sqrt(3))(t(3-t^(2)))/((1-3t^(2))(1+t^(2)))dt