Analyzing the Alphanumeric Series to Find a Specific Term

The question asks us to identify a specific term within a given series: 4 W X Z 8 Q P O J 6 G T M V E U H 5 3 B.

We need to find the term that is the 8th position to the left of the term which is at the 5th position from the right end of the series.

Step-by-Step Solution to Locate the Term

Step 1: Identify the 5th term from the right end of the series.

Let's list the terms from the right end of the series:

B (1st from right)

3 (2nd from right)

5 (3rd from right)

H (4th from right)

U (5th from right)

So, the 5th term from the right end of the series is U.

Step 2: Identify the 8th term to the left of 'U'.

Now, starting from 'U', we move 8 positions to the left in the series. Remember, moving left means going towards the beginning of the series.

• 1st term left of U is E
• 2nd term left of U is V
• 3rd term left of U is M
• 4th term left of U is T
• 5th term left of U is G
• 6th term left of U is 6
• 7th term left of U is J
• 8th term left of U is O

The term that is 8th to the left of U is O.

Therefore, the term that is 8th to the left of the 5th term from the right is O.

Verification with Options

Let's check our result against the given options:

• Option 1: 5
• Option 2: P
• Option 3: O
• Option 4: H

Our calculated term is O, which matches Option 3.

Revision Table: Understanding Series Positions

When dealing with questions involving positions from the left and right in a series, remember the following:

• "From the right end" means starting counting from the very last term.
• "To the left of" a term means moving towards the start of the series from that specific term.
• "To the right of" a term means moving towards the end of the series from that specific term.

Additional Information on Alphanumeric Series Problems

Alphanumeric series questions are common in logical reasoning tests. They involve sequences made up of letters, numbers, and sometimes symbols. To solve these problems effectively, you often need to:

• Carefully observe the entire series.
• Understand the positional language (left/right, before/after, such distance from).
• Count accurately from the specified starting point (left end, right end, or a particular term).
• Break down complex instructions into smaller steps, as we did by first finding the 5th term from the right, and then finding the 8th term to its left.
• Practice different types of series problems to recognize patterns and positional requirements quickly.