Given the function FX = loga (x + 1) - loga (1-x), a > 0 and a ≠ 1 1. Find the value range of X to make FX > 0

Given the function FX = loga (x + 1) - loga (1-x), a > 0 and a ≠ 1 1. Find the value range of X to make FX > 0

fx=loga(x+1)-loga(1-x),
X + 1 > 0 and 1-x > 0 = = > - 1loga (1-x)
When a > 1, then x + 1 > 1-x = = > x > 0
And the intersection of the domain,
The value range of X is (0,1)
When 0