log(sqrt(x+1)+1)/(sqrt(x+1)-1)

logs(sqrt(x)+1/sqrt(x))

log(sqrt(x)+1/sqrt(x))

If y=log(sqrt(x)+(1)/(sqrt(x))). Prove that (dy)/(dx)=(x-1)/(2x(x+1))

If y=log(sqrt(x)+(1)/(sqrt(x))), prove that (dy)/(dx)=(x-1)/(2x(x+1))

If y=log(sqrt(x)+(1)/(sqrt(x)))^(2), then , x(x+1)^(2)y_(2)+(x+1)^(2)y_(1) is

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)

Solve: (log)_(3)(sqrt(x)+|sqrt(x)-1|)=(log)_(9)(4sqrt(x)-3+4|sqrt(x)-1)

Solve: (log)_3(sqrt(x)+|sqrt(x)-1|)=(log)_9(4sqrt(x)-3+4|sqrt(x)-1|)

int ((log(1+6sqrt(x)))/(3sqrt(x)+sqrt(x))+(1)/(3sqrt(x)+4sqrt(x)))dx