Select the combination of letters that when sequentially placed in the blanks of the given series will complete the series.
PG MP _ A _ _ GFA
- AMFAFGMP
- BMFAGMFP
- CMFAGFMP
- DMFAGFMP
Solution & Step-by-step Explanation
Let's count the total number of letters and blanks in the series:
_ P G _ _ M P _ _ A _ _ G F A
Total elements = 15. Let's break it down into 3 groups of 5 letters each:
_ P G _ _
M P _ _ A
_ _ G F A
By comparing the corresponding positions of each group:
Position 1: M (from group 2) → Group 1 and 3 should start with M.
Position 2: P (from groups 1 and 2) → Group 3 second letter should be P.
Position 3: G (from groups 1 and 3) → Group 2 third letter should be G.
Position 4: F (from group 3) → Groups 1 and 2 fourth letter should be F.
Position 5: A (from groups 2 and 3) → Group 1 fifth letter should be A.
The repeating 5-letter block is MPGFA.
Let's fill the blanks sequentially:
1st blank: M
2nd blank: F
3rd blank: A
4th blank: G
5th blank: F
6th blank: M
7th blank: P
The sequence of filled letters is MFAGFMP.
_ P G _ _ M P _ _ A _ _ G F A
Total elements = 15. Let's break it down into 3 groups of 5 letters each:
_ P G _ _
M P _ _ A
_ _ G F A
By comparing the corresponding positions of each group:
Position 1: M (from group 2) → Group 1 and 3 should start with M.
Position 2: P (from groups 1 and 2) → Group 3 second letter should be P.
Position 3: G (from groups 1 and 3) → Group 2 third letter should be G.
Position 4: F (from group 3) → Groups 1 and 2 fourth letter should be F.
Position 5: A (from groups 2 and 3) → Group 1 fifth letter should be A.
The repeating 5-letter block is MPGFA.
Let's fill the blanks sequentially:
1st blank: M
2nd blank: F
3rd blank: A
4th blank: G
5th blank: F
6th blank: M
7th blank: P
The sequence of filled letters is MFAGFMP.