Free, AI-curated practice for the Letter Series section of SSC MTS. We have 18+ verified questions in this bank. Below: 5 sample questions. Sign up free to unlock unlimited practice + AI explanations + per-topic analytics.
Letter Series questions follow predictable logic patterns. The most common in SSC MTS are: (1) Consecutive shift — each letter moves forward or backward by a fixed number of positions (e.g., A, C, E = +2 each time). (2) Reverse or mirror — sequence goes backward through the alphabet. (3) Alternating pattern — two or more rules apply in turns. (4) Position-based — the shift amount itself changes in a pattern (e.g., +1, +2, +3). (5) Grouped or paired — letters repeat or appear in pairs with a rule between groups. Understanding which type you're facing in the first 10 seconds saves time.
Example 1: A, D, G, J, ? — Pattern: +3 each time. A(1) + 3 = D(4), D(4) + 3 = G(7), G(7) + 3 = J(10), J(10) + 3 = M(13). Answer: M
Example 2: Z, X, V, T, ? — Pattern: -2 each time (reverse). Z(26) - 2 = X(24), X(24) - 2 = V(22), V(22) - 2 = T(20), T(20) - 2 = R(18). Answer: R
Example 3: A, B, A, C, A, D, ? — Pattern: A repeats, then next letter increments. A, B, A, C, A, D, A. Answer: A (or E if asking for next unique letter after A)
Example 4: A, B, D, G, L, ? — Pattern: +1, +2, +3, +4, +5. A(1) + 1 = B(2), B(2) + 2 = D(4), D(4) + 3 = G(7), G(7) + 4 = L(11), L(11) + 5 = Q(17). Answer: Q
Don't guess. Use a step-by-step method: (1) Write down the position number of each letter (A=1, B=2, ... Z=26). (2) Calculate the difference between consecutive positions. (3) Look for a pattern in those differences. (4) Apply the pattern to find the next position. (5) Convert back to a letter. This mechanical approach works for 95% of SSC MTS questions. If differences don't show an obvious pattern, check for reverse sequences, repetitions, or alternating rules.
In SSC MTS, sequences sometimes wrap around the alphabet. For example, Y, Z, A, B means you've cycled back. To handle this: treat the alphabet as circular (Z + 1 = A). Use modulo 26 arithmetic: if your calculated position is > 26, subtract 26. If it's ≤ 0, add 26. Example: Z is position 26. Z + 3 = position 29. 29 - 26 = 3 = C. This is less common in SSC MTS but appears in harder variants.
SSC MTS typically presents Letter Series in three formats: (1) Find the missing term in a sequence (e.g., A, C, ?, G, I). (2) Find the next term (e.g., A, C, E, G, ?). (3) Identify which option does NOT belong (less common). Most questions are multiple-choice with 4-5 options. The options are usually close to the correct answer (e.g., if answer is M, options might be L, M, N, O), so careless counting errors trip up aspirants.
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