Which statement is true about the values in a continuous distribution?

In a continuous distribution, the characteristic that stands out is that there is an infinite range of possible values within a given interval. This means that, while the distribution can cover a range of values—like all possible heights, weights, or temperatures—it is not feasible to enumerate or count every single possible value because there are countless numbers in between any two points. For instance, between the values 1 and 2, you can find 1.1, 1.01, 1.001, and so forth, infinitely.

This property of continuous distributions allows for values to be represented with great precision, often using decimal or fractional representations, which is essential in various applications such as statistics, physics, and economics. The recognition of this infinite nature and the difficulty in counting all possible values highlights why the correct answer emphasizes that enumeration of all values is typically not possible in a continuous context.