Select the combination of letters that when sequentially placed in the blanks of the given series will complete the series.
_ P G _ _ M P _ _ A _ _ G F A
- AMFAGMFP
- BMFAGFMP
- CMAGFMPF
- DMFAFGMP
Solution & Step-by-step Explanation
Let's find the total number of letters including spaces.
The given sequence is: _ P G _ _ M P _ _ A _ _ G F A
Total elements = 15.
Let's try breaking it down into sets of 5 elements:
_ P G _ _
M P _ _ A
_ _ G F A
By comparing the parts:
From set 2, the first character is 'M'. This implies the first blank in set 1 is likely 'M' → M P G _ _
From set 3, the last two letters are 'F A'. This suggests the last two positions of sets 1 and 2 are 'F A'.
Let's check: set 1 becomes M P G F A. Set 2 becomes M P G F A. Set 3 becomes M P G F A.
This confirms the repeating 5-letter block pattern is M P G F A.
Let's list the filled letters in sequence:
1st blank: M
2nd blank: F
3rd blank: A
4th blank: G
5th blank: F
6th blank: M
7th blank: P
The sequence of letters inserted is: MFAGFMP.
The given sequence is: _ P G _ _ M P _ _ A _ _ G F A
Total elements = 15.
Let's try breaking it down into sets of 5 elements:
_ P G _ _
M P _ _ A
_ _ G F A
By comparing the parts:
From set 2, the first character is 'M'. This implies the first blank in set 1 is likely 'M' → M P G _ _
From set 3, the last two letters are 'F A'. This suggests the last two positions of sets 1 and 2 are 'F A'.
Let's check: set 1 becomes M P G F A. Set 2 becomes M P G F A. Set 3 becomes M P G F A.
This confirms the repeating 5-letter block pattern is M P G F A.
Let's list the filled letters in sequence:
1st blank: M
2nd blank: F
3rd blank: A
4th blank: G
5th blank: F
6th blank: M
7th blank: P
The sequence of letters inserted is: MFAGFMP.