If the odd function f (x) (x is not equal to o), X belongs to (0, + 00), f (x) = X-1, then the inequality f (x-1) is satisfied

If the odd function f (x) (x is not equal to o), X belongs to (0, + 00), f (x) = X-1, then the inequality f (x-1) is satisfied

x> 0, f (x) = X-1
X0, then f (- x) = - X-1,
And because f (x) is an odd function, - f (x) = f (- x) = - X-1, f (x) = x + 1
When x = 0, f (0) = 0
f(x-1)