The range and monotone interval of function y = log (x-x ^ 2) (a > 0, a ≠ 1) y=loga(x-x^2)(a>0,a≠1) A is the base On the first floor, your answer seems to be wrong

The range and monotone interval of function y = log (x-x ^ 2) (a > 0, a ≠ 1) y=loga(x-x^2)(a>0,a≠1) A is the base On the first floor, your answer seems to be wrong

x-x^2>0
x(1-x)>0
x(x-1)