Question

If January = 10125, June = 10605, then July = ?
(Note:- DO NOT include spaces in your answer)

Answer 1

Correct Answer: 10725

To determine the encoding pattern for the months based on the given examples:
Given:
- January = 10125
- June = 10605
Let's analyze the encoding:
1. January = 10125
- This can be broken down as:
    - 10 (represents the month, January)
    - 125 (possibly represents the day or some other code)
2. June = 10605
  - This can be broken down as:
    - 10 (represents the month, June)
    - 605 (possibly represents the day or some other code)
Now, applying this pattern to find July:
3. July = ?
  - Following the pattern observed:
    - Month code for July could be 10
    - Day code or another code could be 725
Therefore, encoding July based on this pattern:
- July = 10725

Answer 2

Rather than guessing which digits stand for what, split each given code at fixed positions and test what each chunk represents.

1. Split each code as 1 digit + 2 digits + 2 digits: January = 10125 → "1" | "01" | "25". June = 10605 → "1" | "06" | "05".
2. Middle two digits: "01" for January (the 1st month) and "06" for June (the 6th month) — this chunk is simply the month's serial number, written with a leading zero.
3. Last two digits: January ends in the letter Y, which is the 25th letter of the alphabet — matching "25". June ends in the letter E, the 5th letter of the alphabet — matching "05" (written with a leading zero). So this chunk is the alphabet position of the month name's last letter.
4. Leading digit: a constant "1" placed in front in both codes, acting as a fixed marker digit.

Now apply the same three-part rule to July:

1. Leading digit: 1 (constant).
2. Middle chunk: July is the 7th month → "07".
3. Last chunk: July ends in the letter Y, the 25th letter of the alphabet → "25".

Putting the three chunks together: 1 + 07 + 25 = 10725.

Therefore, July is written as 10725.