Select the correct combination of letters that when sequentially filled in the blanks of the given series will make the series logically complete:

B_FH_LNP_T_X

Question

Select the correct combination of letters that when sequentially filled in the blanks of the given series will make the series logically complete:

B_FH_LNP_T_X

Accepted Answer

The given series is B _ F H _ L N P _ T _ X. We need to find the letters to fill in the blanks.

Step 1: Write the series with blanks:  
B _ F H _ L N P _ T _ X

Step 2: Analyze the known letters and their positions:  
Positions: 1 2 3 4 5 6 7 8 9 10 11 12  
Letters:  B _ F H _ L N P _ T _ X

Step 3: Look for patterns in the letters and their positions.

Check the letters at odd positions:  
1: B (2nd letter)  
3: F (6th letter)  
5: _  
7: N (14th letter)  
9: _  
11: _

Check the letters at even positions:  
2: _   
4: H (8th letter)  
6: L (12th letter)  
8: P (16th letter)  
10: T (20th letter)   
12: X (24th letter)

Step 4: Notice the even positions letters are increasing by 4 in alphabetical order:  
H(8) +4 = L(12)  
L(12) +4 = P(16)  
P(16) +4 = T(20)  
T(20) +4 = X(24)

Step 5: For odd positions, check the pattern:  
B(2), F(6), N(14)  
From B to F: +4  
From F to N: +8  
The increments are doubling: +4, +8, next should be +16    
N(14) +16 = 30, but alphabet has only 26 letters, so wrap around:  
30 - 26 = 4, which is D  
So position 5 should be D

Step 6: Fill in the blanks with the options and check which fits the pattern.  
The option DJRV fits the pattern:  
Positions 2,5,9,11 = D, J, R, V  
Check their alphabetical positions:  
D(4), J(10), R(18), V(22)

Check increments:  
From B(2) to D(4): +2  
From D(4) to F(6): +2  
From F(6) to H(8): +2  
From H(8) to J(10): +2   
From J(10) to L(12): +2   
From L(12) to N(14): +2  
From N(14) to P(16): +2  
From P(16) to R(18): +2  
From R(18) to T(20): +2  
From T(20) to V(22): +2  
From V(22) to X(24): +2

Thus, the entire series increments by 2 in alphabetical order when filled with DJRV.

Therefore, the correct option is DJRV.

Answer

Answer

Answer