Sample PYQs from this paper with answers and explanations — sign in for the full paper in the app.
Question 1 Reasoning
Complete the series.\nB2, D4, F6, H8, ?
- A. J10
- B. 19
- C. K10
- D. J9
Correct answer: A. J10
Correct answer (Option A):\nThe given series consists of alternate English alphabets combined with their respective numerical positions in the alphabetical order.\nAnalyzing the alphabetic component:\nB (+2) → D (+2) → F (+2) → H (+2) → J\nAnalyzing the numeric component:\n2 (+2) → 4 (+2) → 6 (+2) → 8 (+2) → 10\nCombining both components gives J10.\nOption A is correct.\n\nWhy others are wrong:\nOption B (19) lacks any alphabetic prefix and uses unrelated numerical logic.\nOption C (K10) skips to K instead of advancing by 2 positions to J.\nOption D (J9) uses the correct letter J but has an incorrect numerical value of 9 instead of 10.\n\nStudy tip:\nAlphanumeric series usually advance with parallel logic paths for both parts. Tracking the alphabetical positions from A=1 to Z=26 makes checking consistency straightforward.
Question 2 Reasoning
Find the missing term:\n5, 18, 77, ?, 2361
- A. 392
- B. 402
- C. 397
- D. 385
Correct answer: A. 392
Correct answer (Option A):\nThe series progresses by multiplying each consecutive term by an increasing integer and then adding an increasing integer step-by-step.\nLet us determine the exact mathematical pattern:\nStep 1: 5 × 3 + 3 = 15 + 3 = 18\nStep 2: 18 × 4 + 5 = 72 + 5 = 77\nStep 3: 77 × 5 + 7 = 385 + 7 = 392\nTo check the final term:\nStep 4: 392 × 6 + 9 = 2352 + 9 = 2361\nTherefore, the missing term is 392.\nOption A is correct.\n\nWhy others are wrong:\nOption B (402) overshoots the correct sum due to an incorrect multiplicative calculation.\nOption C (397) adds an incorrect constant value rather than adhering to the prime/odd progression or progressive factor scaling.\nOption D (385) equals exactly 77 × 5 but fails to incorporate the essential addition step (+ 7).\n\nStudy tip:\nWhen values in a sequence scale up rapidly, evaluate compound equations containing products mixed with additions or geometric differences to pinpoint the governing pattern.
Question 3 Reasoning
If 'A' means 'x', 'B' means '÷', 'C' means '+', and 'D' means '-', find the value of:\n20 B 5 C 6 A 2
- A. 14
- B. 16
- C. 18
- D. 20
Correct answer: B. 16
Correct answer (Option B):\nSubstitute the mathematical operators indicated in the question description into the algebraic expression:\nGiven operators: B = ÷, C = +, A = ×\nExpression: 20 ÷ 5 + 6 × 2\nNow apply the standard rules of BODMAS/BOMDAS mathematical hierarchy:\nStep 1 (Division): 20 ÷ 5 = 4\nThe expression becomes: 4 + 6 × 2\nStep 2 (Multiplication): 6 × 2 = 12\nThe expression becomes: 4 + 12\nStep 3 (Addition): 4 + 12 = 16\nOption B is correct.\n\nWhy others are wrong:\nOption A (14) yields an invalid outcome by breaking standard sequencing rules or performing faulty additions.\nOption C (18) represents a calculation error where values are grouped or evaluated out of the mandatory operational order.\nOption D (20) fails to evaluate standard operator hierarchies, processing numbers in a purely linear left-to-right fashion.\n\nStudy tip:\nMathematical operator substitution puzzles always require strict observance of BODMAS precedence hierarchy. Never compute operations strictly from left to right unless permitted by equivalent precedence layers.
Question 4 Reasoning
If each letter is coded as its position in reverse (Z=1, Y=2, ..., A=26), what is COLD?
- A. 24, 12, 15, 23
- B. 24, 15, 12, 23
- C. 23, 12, 15, 22
- D. 24, 12, 15, 22
Correct answer: A. 24, 12, 15, 23
Correct answer (Option A):\nIn a reverse positioning alphabet scheme, the code value assigned to any letter equals 27 minus its standard forward positional index.\nLet us map each letter in the word COLD:\nC: Standard forward position is 3. Reverse position = 27 - 3 = 24\nO: Standard forward position is 15. Reverse position = 27 - 15 = 12\nL: Standard forward position is 12. Reverse position = 27 - 12 = 15\nD: Standard forward position is 4. Reverse position = 27 - 4 = 23\nAssembling the sequence gives: 24, 12, 15, 23.\nOption A is correct.\n\nWhy others are wrong:\nOption B (24, 15, 12, 23) transposes the internal positional indicators for the characters O and L.\nOption C (23, 12, 15, 22) shifts the calculated values downward by 1 unit for the outermost characters.\nOption D (24, 12, 15, 22) applies an incorrect calculation step for the final letter D.\n\nStudy tip:\nThe constant sum of a letter's standard forward position and its reverse position is always 27. Remembering this relational formula allows you to calculate reverse positions instantly without writing down the whole alphabet backward.
Question 5 Reasoning
If PLANE is coded as 47826 and CAR is coded as 189, how is PLACE coded?
- A. 47518
- B. 47815
- C. 47528
- D. 47816
Correct answer: D. 47816
Correct answer (Option D):\nThis puzzle employs a direct character-to-digit substitute cipher strategy derived from the matching values of the reference words.\nLet us extract individual symbol mappings:\nFrom PLANE (47826): P = 4, L = 7, A = 8, N = 2, E = 6\nFrom CAR (189): C = 1, A = 8, R = 9\nNow compile the assigned codes for PLACE using these mapped relationships:\nP = 4\nL = 7\nA = 8\nC = 1\nE = 6\nCombining these digits in order yields 47816.\nOption D is correct.\n\nWhy others are wrong:\nOption A (47518) substitutes an unassigned digit 5 and incorrectly sets the concluding letter code to 8.\nOption B (47815) errs by concluding with the digit 5 instead of the validated code value 6 for E.\nOption C (47528) inserts numerical elements that do not correspond with the established alphanumeric sets.\n\nStudy tip:\nWhen encountering dual-word reference codes where single letters consistently match identical numbers (such as A = 8), look for a straightforward direct substitution pattern instead of manipulating alphabetical order numbers.