The problem requires us to transform the letters within the word JOURNALIST based on specific rules related to vowels and consonants. We then need to determine how many letters appear exactly twice in the transformed sequence.
The transformation rules are:
First, let's identify the vowels and consonants in the given word JOURNALIST.
The word is: J O U R N A L I S T
Here's a breakdown of each letter:
| Letter | Type |
|---|---|
| J | Consonant |
| O | Vowel |
| U | Vowel |
| R | Consonant |
| N | Consonant |
| A | Vowel |
| L | Consonant |
| I | Vowel |
| S | Consonant |
| T | Consonant |
We will now apply the rules to each letter of JOURNALIST:
The resulting sequence of transformed letters is: I P V Q M B K J R S.
The table below summarizes these transformations:
| Original Letter | Type | Transformation Rule | Transformed Letter |
|---|---|---|---|
| J | Consonant | Previous letter | I |
| O | Vowel | Next letter | P |
| U | Vowel | Next letter | V |
| R | Consonant | Previous letter | Q |
| N | Consonant | Previous letter | M |
| A | Vowel | Next letter | B |
| L | Consonant | Previous letter | K |
| I | Vowel | Next letter | J |
| S | Consonant | Previous letter | R |
| T | Consonant | Previous letter | S |
Next, we need to count how many times each letter appears in the transformed sequence: I P V Q M B K J R S.
Let's list the unique letters and their counts:
| Transformed Letter | Frequency |
|---|---|
| I | 1 |
| P | 1 |
| V | 1 |
| Q | 1 |
| M | 1 |
| B | 1 |
| K | 1 |
| J | 1 |
| R | 1 |
| S | 1 |
Based on the frequency count above, we analyze the occurrences of each letter:
Consequently, there are no letters that appear exactly twice in the resulting group of letters.
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GJF, ILH, KNJ, MPL, ?
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The series given below contains a sequence of alphabets and numbers. Identify the incorrect combination:
i. ytbei732btyei
ii. ytbei732btyei
iii. ytbe1732btyei
iv. ytbei732btyei
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i. huioi70110ihuoi
ii. huioi70110ihuoi
iii. huioi70110ihuoi
iv. huioi70110ihooi
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‘NJM, PLO, RNQ, TPS, ?