`y = (logx)^((logx)^(logx) ....oo)`

y=(logx)^(x)

y=(logx)^(x)

y=x^(logx)+(logx)^(x)

y=(sinx)^(logx)

y= (logx)^(x)-x^(logx) find dy/dx

Solve : int(e^(5logx) - e^(4logx))/(e^(6logx) - e^(5logx)) dx

Integrate the function: (e^(5logx) - e^(4logx))/(e^(3logx)-e^(2logx))

For x gt 0 , if int(logx)^(5)dx=x(A(logx)^(5)+B(logx)^(4)+C(logx)^(3)+D(logx)^(2)+E(logx)+F])+ constant then A+B+C+D+E+F =

int(logx)/(x(1+logx)(2+logx))dx=

(d(x^(logx)))/(d(logx))=