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What is the 95th term of the following letter series?
A, A, B, B, B, B,C, C,C, C,C, C, D, D, D, D, D, D, D, D, E, ...
A - 2 terms
B - 4 terms
C - 6 terms
..
2 + 4 + 6 + ..... 2n terms => this sum should be greater than or equal to 95.
$$2\left(1+2+3+...+n\right)\ge\ 95$$
$$n\left(n+1\right)\ge\ 95$$
If n = 9, we get only 90 terms.
95th term occurs when n = 10, i.e. J.
The answer is option C.
Yes, Progressions and Series is an important topic in the Quantitative Aptitude section of CMAT. It tests a candidate's ability to identify patterns, apply mathematical formulas, and solve sequence-based problems efficiently.
The number of Progressions and Series questions varies from year to year. CMAT does not prescribe a fixed number of questions from any individual Quantitative Aptitude topic.
CMAT may include questions on arithmetic progression (AP), geometric progression (GP), harmonic progression (HP), sums of series, missing terms, and pattern-based number sequences.
Learn the fundamental concepts and formulas related to AP, GP, and HP, practice different types of sequence problems regularly, and solve previous year questions and mock tests to improve speed and accuracy.
Most Progressions and Series questions in CMAT are of easy to moderate difficulty. With conceptual clarity and regular practice, candidates can solve them efficiently.
Cracku's CMAT Progressions and Series Questions provide topic-wise practice, detailed solutions, and exam-oriented questions that help candidates strengthen concepts, improve accuracy, and perform better in CMAT 2027.
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