In which of the following series, the number of letters skipped betwe...
Explanation:
To find the series in which the number of letters skipped between adjacent letters is the same, we need to look at the pattern of letters in each series.
Let's analyze each series:
a) ACDF
In this series, the letters are A, C, D, and F. The pattern of letters is not consistent, as the number of letters skipped between adjacent letters is not the same.
b) GHIK
In this series, the letters are G, H, I, and K. Similarly, the pattern of letters is not consistent, as the number of letters skipped between adjacent letters is not the same.
c) EFGH
In this series, the letters are E, F, G, and H. The pattern of letters is consistent, as there is only one letter skipped between adjacent letters (E to F, F to G, and G to H). Therefore, this series satisfies the given condition.
d) LNPQ
In this series, the letters are L, N, P, and Q. The pattern of letters is not consistent, as there is a gap of two letters between N and P, while only one letter is skipped between other adjacent letters.
Therefore, the correct answer is Option C (EFGH), as it is the only series in which the number of letters skipped between adjacent letters is the same.
In which of the following series, the number of letters skipped betwe...
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