It is known that the function f (x) is an odd function over [- 1,1] and monotonically decreases over the interval [- 1,0] If f (2m-3) + F (1-m) > 0, find the value range of real number M

It is known that the function f (x) is an odd function over [- 1,1] and monotonically decreases over the interval [- 1,0] If f (2m-3) + F (1-m) > 0, find the value range of real number M

It is known that the function f (x) is an odd function over [- 1,1] and monotonically decreases over the interval [- 1,0]. If f (2m-3) + F (1-m) > 0, the value range of the real number m is obtained
We know that f (x) is a monotone decreasing function on [- 1,1]. If f (2m-3) + F (1-m) > 0, we get f (2m-3) > - f (1-m) = f (m-1),
So 2m-3