Which of the following represent impossible combinations of \(n\) and \(l:(\) a \() 1 p,(\) b \() 4 s,(c) 5 f,(\) d) \(2 d ?\)

Short Answer

Expert verified
The impossible combinations of \(n\) and \(l\) are 1p and 2d.

Step by step solution

01

Checking option (a) 1p

In this combination, n=1 and l is represented by the letter p, which corresponds to the value l=1. Since l must be between 0 and (n-1), l can only be 0 when n=1. Hence, the combination 1p is impossible.
02

Checking option (b) 4s

In this combination, n=4 and l is represented by the letter s, which corresponds to the value l=0. Since l must be between 0 and (n-1), and l=0 falls within this range when n=4, the combination 4s is possible.
03

Checking option (c) 5f

In this combination, n=5 and l is represented by the letter f, which corresponds to the value l=3. Since l must be between 0 and (n-1), and l=3 falls within this range when n=5, the combination 5f is possible.
04

Checking option (d) 2d

In this combination, n=2 and l is represented by the letter d, which corresponds to the value l=2. Since l must be between 0 and (n-1), l can only be 0 or 1 when n=2. Hence, the combination 2d is impossible. The impossible combinations of n and l are 1p and 2d.

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