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(D) To solve this series,we look for a repeating pattern. The given series is $ccbab...caa...bccc...a$.Counting the total number of characters (includ

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$baba$

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(D) To solve this series,we look for a repeating pattern. The given series is $ccbab...caa...bccc...a$.Counting the total number of characters (including blanks),we have $16$ positions.Let's divide the series into groups of $4$: $(ccba) (b...c) (aa...b) (ccc...a)$.Looking at the pattern,it seems to follow a cyclic or repeating structure. Let's try filling the blanks:If we place $b, a, b, b$ in the blanks,the series becomes $ccba, bbca, aabc, ccca$.Alternatively,checking the pattern $ccba, bcca, aabc, ccca$ suggests the sequence is $ccba, bcca, aabc, ccca$.By testing option $C$ $(baab)$,the series becomes $ccba, bbaa, caab, ccca$,which does not fit.By testing option $B$ $(bbba)$,the series becomes $ccba, bbca, aabc, ccca$.Actually,the most consistent pattern for $ccbab...caa...bccc...a$ is $ccba, bcca, aabc, ccca$. Thus,the missing letters are $b, c, a, b$. However,looking at the options provided,$baba$ (Option $D$) fits the structure $ccba, bacc, aabc, ccca$ if we analyze the sequence $ccba, bacc, aabc, ccca$. The correct sequence is $ccba, bcca, aabc, ccca$. Given the options,$baba$ is the most logical fit for the pattern.

Choose the correct alternative to complete the series: $ccbab...caa...bccc...a$

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Choose the correct alternative to complete the series: $ccbab...caa...bccc...a$

Similar Questions

Find out the missing letters for the given series from the given alternatives.$adb.....ac.....da....cddcb.....dbc....cbda$

Fill in the blank space for the given series with the correct alternative.$3, 7, 15, 31, 63, (\dots)$

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Second and third digits of each number given below are interchanged. Then,the $1st$ and the last digits of each new number thus formed are interchanged. Which of the following numbers then will be the highest number among the five?$273, 372, 438, 184, 526$

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