First, let's count the occurrences of each letter in the given word 'PARANORMAL':
The word 'PARANORMAL' contains the letters A, R, P, N, O, M, L. It does not contain the letter E.
Now, let's check if each option can be formed using the letters from 'PARANORMAL' exactly once:
Based on the analysis, the word RARE is the only option that cannot be formed because it requires the letter 'E', which is missing from the source word 'PARANORMAL'.
From the given alternative words, select the word which cannot be formed using the letters of the given word: CHRONOLOGICAL
In the question, a word is represented by only one set of numbers as given in any one of the alternatives. The sets of numbers given in the alternatives are represented by two classes of alphabets as in two matrices given below. The columns and rows of Matrix I are numbered from 0 to 4 and that of Matrix II are numbered from 5 to 9. A letter from these matrices can be represented first by its row and next by its column, e.g., 'B' can be represented by 00, 13 etc., and 'A' can be represented by 55, 69 etc
Similarly you have to identify the set for the word 'GIRL'

From the given alternative words, select the word which cannot be formed from the letters of the given word :
SIMILARITY
From the given alternative words, select the word that cannot be formed using the letters of given word:
MAINTAIN
From the given alternative words, select the word that cannot be formed using the letters of the below word.
PENDULAM