How many even digits are there between sixth digit from both the ends?
Observe the given digit series carefully and answer the questions based on it.
6 8 4 9 3 4 8 9 5 9 2 7 6 1 8 4 3 9 2 5

` ONLY. 2. `` contains core answer value: `Three`. 3. HTML `

`, `
`, MathML format, no raw LaTeX ($...$), standard unicode for signs. 4. Line containing `$...$` placed in its own paragraph `

` or has `
` before and after. No `display="block"`. Everything is verified. Let's output. Three

Correct Answer: Option Three

To find how many even digits are located between the sixth digit from the left end and the sixth digit from the right end, let me trace the given digit series step-by-step.

Given Digit Series:

6, 8, 4, 9, 3, 4, 8, 9, 5, 9, 2, 7, 6, 1, 8, 4, 3, 9, 2, 5

Step 1: Identify the 6^th digit from the left end.

Counting from left to right:

1^st digit = 6
2^nd digit = 8
3^rd digit = 4
4^th digit = 9
5^th digit = 3
6^th digit = 4

So, the 6^th digit from the left end is 4.

Step 2: Identify the 6^th digit from the right end.

Counting from right to left:

1^st digit from right = 5
2^nd digit from right = 2
3^rd digit from right = 9
4^th digit from right = 3
5^th digit from right = 4
6^th digit from right = 8

So, the 6^th digit from the right end is 8.

Step 3: List all the digits lying between these two boundary digits.

The sequence of digits between the 6^th digit from the left (4) and the 6^th digit from the right (8) is:

8, 9, 5, 9, 2, 7, 6, 1

Step 4: Count the even digits in this segment.

An even digit is a number divisible by 2 (i.e., 0, 2, 4, 6, 8).

Let's check each digit in the extracted list:

• 8 → Even
• 9 → Odd
• 5 → Odd
• 9 → Odd
• 2 → Even
• 7 → Odd
• 6 → Even
• 1 → Odd

The even digits found are 8, 2, and 6.

Therefore, there are total $3$ even digits between the sixth digit from both ends.

Hence, the correct option is Three.