Question

Select the combination of letters that when sequentially placed in the blanks of the given series will make the series logically complete. _GCE G_FH JM_K MPL_ PSO_

• A. DKIMQ
• B. CJHNQ
• C. DJINQ
• D. CKHMR

Answer 1

Answer:

C. DJINQ

We place the missing letters in:

G C E | G F H | J M K | M P L | P S O _

Fill pattern-wise

Look at each position column-wise:

1st letters:

_ , G, J, M, P
Sequence: G (7), J (10), M (13), P (16) → +3 each
So before G should be D (4)
First blank = D

2nd letters:

C, _, M, P, S
Sequence: C(3), ?, M(13), P(16), S(19)

From C → M → P → S increases regularly:

• C → F → M? not smooth

Check pattern differently:
From M → P → S = +3, +3
So backward:
M − 3 = J
Second blank = J

3rd letters:

E, F, _, L, O
E(5), F(6), ?, L(12), O(15)

Pattern: +1, +3, +3
So missing = I (9)
Third blank = I

4th letters:

, H, K, , _
H(8), K(11) = +3 pattern
So:
Before H = E (5)
After K: 14 (N), 17 (Q), 20 (T) → but must fit last blanks

So:
Fourth blank = N

5th letters:

E, H, K, N, ?
Pattern +3 → next = Q
Fifth blank = Q

Final blanks:

D J I N Q

Final Answer:

$\boxed{\text{DJINQ}}$