This problem requires us to decipher a coding pattern used for the word 'DANGER' and then apply that same pattern to find the code for the word 'MACHINE'. The provided code for 'DANGER' is 10-7-20-13-11-24.
First, let's identify the standard alphabetical position for each letter in the word 'DANGER':
So, the sequence of alphabetical positions for DANGER is 4, 1, 14, 7, 5, 18.
The given code for 'DANGER' is 10-7-20-13-11-24.
Let's compare the alphabetical positions with the numbers in the code to discover the underlying rule. We can check if a simple arithmetic operation links them. Let's test adding a constant value:
We've found a consistent pattern! For each letter, its code number is generated by adding 6 to its alphabetical position. The coding rule is: Code = (Alphabetical Position) + 6.
Now, we apply this discovered rule to the word 'MACHINE'. First, list the alphabetical positions for each letter in 'MACHINE':
Next, apply the rule (Position + 6) to each letter's position:
By combining these resulting numbers in order, separated by hyphens, we get the code for 'MACHINE':
19-7-9-14-15-20-11
This sequence represents the code for 'MACHINE' based on the pattern derived from 'DANGER'.
How many such pairs of digits are there in the number ‘95126139', which have as many digits between them in the number (both forward and backward direction) as they have between them in the Numeric Series?
If all the vowels are dropped from the given arrangement, which of the following is 9th from the right end?
How many such consonants are there which are immediately followed by a consonant and immediately preceded by a vowel?
Which letter is 5th to the right of the 3rd from the left end in the given arrangement?
If in each number, all the three digits are arranged in ascending order within the number, which of the following will be the second lowest number after rearrangement?