The expressions are given as,

It is asked to check whether the point (0,1) satisfy all the above relationships.
Substitute the coordinate in the first equation,

Clearly, the result is not true. So it can be concluded that the point (0,1) does not satisfy the first relationship.
Substitute the coordinate in the second inequation,

Again, the result is not true. So it can be concluded that the point (0,1) does not satisfy the second relationship.
Substitute the coordinate in the third inequation,

This result obtained is true. So it can be concluded that the point (0,1) satisfies the third relationship.
Thus, the given point satisfies the third relationship only.