(17)/(17)+((x^(2))/((x+1)^(2)))/((x+1)^(2)))e^(x)dx

int((5x^(2)-18x+17))/((x-1)^(2)(2x-3))dx

int(e^(x))/(x^(4))dx=-(e^(x))/(3)[(1)/(x^(3))+(1)/(2x^(2))+(1)/(2x)]+(1)/(6)int(e^(x))/(x)dx

int_(1)^(2)((1)/(x)-(1)/(x^(2)))e^(x)dx=e((e)/(2)-1)

int_(1)^(2)((1)/(x)-(1)/(x^(2)))e^(x)dx=e((e)/(2)-1)

Prove that, int (e^(x))/(x^(4))dx=-(e^(x))/(3)[(1)/(x^(3))+(1)/(2x^(2))+(1)/(2x)]+(1)/(6)int (e^(x))/(x)dx .

Find the minimum value of (x_(1)-x_(2))^(2)+((x_(1)^(2))/(20)-sqrt((17-x_(2))(x_(2)-13)))^(2) where x_(1)in R^(+),x_(2)in(13,17)

If lambda=int_(0)^(1)(e^(x))/((x+1))dx, then I=int_(17)^(18)(e^(-x))/(x-19)dx=

int (17) / ((2x + 1) (x ^ (2) +4)) dx

Find int_(-1)^(1)(17x^(5)-x^(4)+29x^(3)-31x+1)/(x^(2)+1)dx

(17(2-x)-5(x+12))/(1-7x)=8