Suppose $X$ is an arbitrary numeric random variable. Define the variable $Y$ as
$$Y=\frac{X-\min(X)}{\max(X)-\min(X)}.$$
Then what is the range of values of $Y$?
Suppose $X$ is an arbitrary numeric random variable. Define the variable $Y$ as
$$Y=\frac{X-\min(X)}{\max(X)-\min(X)}.$$
Then what is the range of values of $Y$?
If $X$ takes values over any finite (closed) interval, then the range of $Y$ is $[0,1]$.