Explanation:

Alright, let’s get into it.

Here's the arrangement:

B # M I N E & > G P * F $ X R % A ? @ D ! Q

Let's break this down step by step:

- When you count from the right, the 1st is Q, 2nd is !, 3rd is D, 4th is @.

- So, the 4th element from the right end is "@".

Now, let’s find E:

- Scan from left: B (1), # (2), M (3), I (4), N (5), E (6). E is the 6th from the left.

So, now count how many symbols lie between @ and E:

- List the sequence from E to @: E, &, >, G, P, *, F, $, X, R, %, A, ?, @.

Count the symbols between E and @:

- Between E and @, the symbols are: &, >, G, P, *, F, $, X, R, %, A, ?

- That’s 12 symbols in between.

None of the given options (Four, Six, Five, Three, Seven) match 12!

Let’s double-check if the direction wants the other way: from @ to E—still, all the same.

Your options are:

- Four

- Six

- Five

- Three

- Seven

You selected "Six."

But between E and @, the number is much larger. It’s 12.

So, .

Let’s clarify the options:

- Option 1: Four – That would be too short.

- Option 2: Six – Not matching.

- Option 3: Five – Still too short.

- Option 4: Three – Same.

- Option 5: Seven – Still not matching.

If you count *directly adjacent* (excluding E and @), the answer is still twelve, so none of the options match. Normally, in these questions, options are based on direct counting of the number of elements *between* the two.

But based on exact steps asked, the count is twelve.

So, that's the breakdown. If the options don’t fit, the correct process still has to be shown—always double check the count!