" If "(dx)/(x sqrt(1-x^(3)))=a ln((sqrt(1-x^(3))+b)/(sqrt(1-x^(3))+1))+k

If (1)/(x sqrt(1-x^(3)))dx=a log|(sqrt(1-x^(3))-1)/(sqrt(1-x^(3)+1))|+b, then a is equal (1)/(3)( b) (2)/(3)(c)-(1)/(3)(d0-(2)/(3)

If int (1)/(x sqrt(1 - x^(3))) " dx = a log" | (sqrt(1- x^(3)) - 1)/(sqrt(1 -x^(3) )+ 1) | + b then a =

If y=tan^(-1){(sqrt(1+x^(3))-sqrt(1-x^(3)))/(sqrt(1+x^(3))+sqrt(1-x^(3)))} , then (dy)/(dx)=(kx^(2))/(sqrt(1-x^(6))) ,where k is equal to

int(ln(x+sqrt(1+x^(2))))/(sqrt(1+x^(2)))dx=a sqrt(1+x^(2))ln(x+sqrt(1+x^(2)))+bx+c, then (A)a=1,b=-1(B)a=1,b=1(C)a=-1,b=1 (D) a=-1,b=-1

int ln(sqrt(1+x)+sqrt(1-x))dx

int x((ln(x+sqrt(1+x^(2))))/(sqrt(1+x^(2))))dx=a sqrt(1+x^(2))ln(x+sqrt(1+x^(2)))+bx

If int(x*ln(x+sqrt(1+x^(2))))/(sqrt(1+x^(2)))dx=A*sqrt(1+x^(2))ln(x+sqrt(1+x^(2)))+Bx+c , then (3A^(2)+5B^(2))/(A-B) equal to __________.

int (dx)/(sqrt(1+sqrt(x)))=(4)/(3)(sqrt(x)-2)sqrt(1+sqrt(x))+c

If int(x)/(sqrt(1+x^(2)+sqrt((1+x^(2))^(3))dx))=k sqrt(1+sqrt(1+x^(2))+c. find k)