Which of the following describes a scenario of 'drawing without replacement'?

In the context of probability, "drawing without replacement" refers to a scenario where once an item is selected from a set, it is not returned to that set for any subsequent selections. This means that the total number of items available for selection decreases with each draw, thereby altering the pool of choices for the next selection.

When the first selection is made and an item is removed from the selection pool, the remaining items available for subsequent selections are those left after that first selection. This change impacts the probabilities of outcomes for any subsequent draws, as the likelihood of selecting any particular item is directly affected by the item chosen previously.

The other choices describe situations that do not align with the concept of drawing without replacement. For instance, the option indicating that the same item can be chosen repeatedly describes drawing with replacement, as in that scenario, the total pool remains the same for each selection. Similarly, stating that all outcomes are independent also points towards a situation where each selection does not affect the others, typically associated with replacement. Lastly, the idea that choices are random and unbiased does not specifically pertain to the mechanics of how items are drawn, making it less relevant to the specific scenario of drawing without replacement.