Real number between 0 and 1 - inequalities

The variable x is a positive fraction (0 < x < 1). Statement I: Since x < 1, multiplying both sides by a positive value x² yields x³ < x² (or x² > x³). This is true. For fractions, higher powers result in smaller values. Statement II: Since x < 1, taking the square root of both sides gives √(x) < 1. Multiplying both sides by √(x) gives x < √(x). Therefore, x > √(x) is false. (e.g., if x = 0.25, √(x) = 0.5, and 0.25 is not greater than 0.5).

Answer: (a).