1. **Problem:** A selection in which the order of choice is important is known as?
2. **Explanation:** When order matters in selection, the concept used is called a permutation.
3. **Formula:** Permutations count the number of ways to arrange $r$ objects out of $n$ distinct objects, given by $$nP_r = \frac{n!}{(n-r)!}$$
4. **Important rule:** Combinations are selections where order does not matter, permutations are where order matters.
5. **Answer:** The correct term is **Permutation**.
**Final answer:** (c) Permutation
Permutation Definition 9E693A
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