Question

Look at the series:
E34,G80,I13-4,__?__,M23-12 what will be in the blank
a)K18-8
b)L19-5,
c)K19-7
d)L19-8

Answer 1

Answer:

18-8

Step-by-step explanation:

hope it helps you too and superlative degree

Answer 2

Answer:

a) K18-8

Step-by-step explanation:

• Given, series is E34, G80, I13-4, ____, M23-12.

• To Find: The term that can satisfy the series if placed in the Blank Space of the above mentioned series.

• Explanation:

Since, a series is given, first, we will try to find out the pattern which the series or its elements follow.

Considering the Alphabets first, the first term has "E", the second has "G" which is basically (E + 2), i,e., F comes after E and then comes G.

F is skipped ,or, the alphabet succeeding E is skipped and the next alphabet is taken.

The third term has "I" as Alphabet which is again (G + 2), i.e., "H" comes after G but H is skipped and its successor I is taken.

Since, we will have to find out the Fourth term, its alphabet can be (I + 2), i.e., After "I" comes "J" and skipping J, we get "K".

Now, if "K" is to be correct as the alphabet of the Fourth Term, it must match the ongoing pattern with the alphabet of the fifth term which is "M" as given in the question-statement.

Now after "K" comes "L" and skipping L, we get "M" only.

Therefore, it is sure that the Alphabet of our required term is "K".

Now matching "K" with our provided options, [Options (b) and (d)] can be safely eliminated as they have "L" at their Alphabet seat.

Now out of the rest two options both containing "K" as their alphabet, we will have to find out the correct answer.

Considering the numbers of the Third and Fifth terms,

$\frac{13+23}{2} =\frac{36}{2}=18\\ \frac{4+12}{2}=\frac{16}{2}=8$

Since, K18-8 is one of the two probable answers, this itself is our required answer which is (Option a).

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