Question : Directions: Select the combination of letters that when sequentially placed in the blanks of the given series will complete the series.
JK _MJJ _LMJJKK _MJKKLL_
Option 1: MMJJ
Option 2: LKLM
Option 3: LMLJ
Option 4: JKLJ
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Correct Answer: LKLM
Solution :
Given:
JK _MJJ _LMJJKK _MJKKLL_
To fill the series we have to divide the series – JK _M / JJ _LM / JJKK _M / JJKKLL_
Let's check each option –
First option:
MMJJ; JK
M
M / JJ
M
LM / JJKK
J
M / JJKKLL
J
(No pattern has been found.)
Second option:
LKLM; JK
L
M / JJ
K
LM / JJKK
L
M / JJKKLL
M
(In this series JKLM has been repeated with an increased number of J, K, L, and M one by one.)
Third option:
LMLJ; JK
L
M / JJ
M
LM / JJKK
L
M / JJKKLL
J
(No pattern has been found.)
Fourth option:
JKLJ; JK
J
M / JJ
K
LM / JJKK
L
M / JJKKLL
J
(No pattern has been found.)
So, the series becomes JKLMJJKLMJJKKLMJJKKLLM. Hence, the second option is correct.
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