Math Questions for IBPS Exam 2026: Topic-Wise Bank with Solutions
Last Updated: May 13, 2026
The Quantitative Aptitude section is the single biggest scoring opportunity in every IBPS exam in 2026. Whether you are preparing for IBPS PO, Clerk, RRB Officer Scale-I, RRB Office Assistant, or Specialist Officer (SO), math questions account for 25–30 percent of your total marks — and unlike General Awareness, accuracy here compounds with daily practice. This complete resource gives you a topic-wise bank of 2026-pattern math questions with step-by-step solutions, the latest IBPS quant syllabus and weightage, a 90-day study plan, and answers to the questions every IBPS aspirant types into Google before their exam. Pair this guide with our sister resource on reasoning questions for IBPS exam for full IBPS Prelims coverage.
Why the Math Section Decides Your IBPS 2026 Selection
Across the 2024–2025 IBPS cycles, the Quantitative Aptitude sectional cut-off for IBPS PO Prelims hovered between 8 and 13 marks for general category — but the toppers cleared 27+ in this section. That is the gap. Math rewards a disciplined daily habit more than any other section: solving 20 questions per day for 90 days moves a typical aspirant from a sectional pass-mark of 12 to a confident 26+, exactly the score band the toppers occupy.
What makes math unique is that it is the most predictable IBPS section. The same 8 topics rotate year after year with the same difficulty distribution. If you map the 8 topics this guide covers and practise them in the order suggested, you will not face a question type in the actual exam that you have not seen before.
IBPS Quantitative Aptitude Section Pattern 2026
The IBPS math syllabus is broadly stable across PO, Clerk, RRB, and SO, but the question mix and difficulty curve differ. Here is the 2026 breakdown by exam.
IBPS PO Quantitative Aptitude Pattern 2026
Prelims has 35 math questions to be solved in 20 minutes (sectional timing). Expect 10 questions on Data Interpretation (DI sets), 5 on simplification or approximation, 3–5 on quadratic equations, 5 on arithmetic word problems (percentage, ratio, profit-loss, time-speed-distance), 3 on number series, and the remaining on mensuration, average, and mixture-allegation. Mains expands this to 35 questions in 45 minutes with denser DI sets, caselets, and data sufficiency.
IBPS Clerk Quantitative Aptitude Pattern 2026
Prelims carries 35 math questions in 20 minutes. The Clerk paper is intentionally easier than PO: simplification and number series each get 10–12 marks, single-line DI tables are common (no caselets), and arithmetic word problems lean on percentage and ratio. Mains expands to 50 quant + reasoning combined questions for 60 marks in 45 minutes.
IBPS RRB Quantitative Aptitude Pattern 2026
RRB Officer Scale-I has 40 math questions for 50 marks in Prelims (45 minutes overall, no sectional timer). RRB Office Assistant has 40 math questions for 40 marks in Prelims. Both papers favour simplification, number series, and short-form DI. RRB Mains for Officer Scale-I has 40 quant questions for 50 marks with moderate-to-hard difficulty.
IBPS SO Quantitative Aptitude Pattern 2026
IBPS Specialist Officer Prelims for non-Law/HR cadres has 50 quantitative aptitude questions for 50 marks in 40 minutes. SO quant leans on DI and arithmetic word problems with a higher difficulty ceiling than PO Prelims.
Topic-Wise Math Questions with Detailed Solutions
The questions below are calibrated to IBPS PO / Clerk / RRB 2026 difficulty. Each topic block opens with a quick concept refresher, then 6 practice questions with full step-by-step solutions in H4 sub-headings.
1. Simplification & Approximation Questions
Simplification is the highest-accuracy topic — well-prepared aspirants score 10/10 in under 8 minutes. The 2026 IBPS pattern uses BODMAS-heavy expressions with embedded fractions, decimals, and square/cube roots. Master approximation (rounding to the nearest 5 or 10) for the speed boost.
Question 1.1 — BODMAS Simplification (Easy)
Solve: 144 ÷ 12 × 3 + 25 − 15 = ?
Answer: 46.
Solution: Apply BODMAS. Division/Multiplication first (left to right): 144 ÷ 12 = 12, then 12 × 3 = 36. Then Addition/Subtraction: 36 + 25 − 15 = 46.
Question 1.2 — Fraction Simplification (Easy)
Solve: (3/4 + 5/8) ÷ (7/16) = ?
Answer: 22/7 ≈ 3.14.
Solution: 3/4 + 5/8 = 6/8 + 5/8 = 11/8. Then 11/8 ÷ 7/16 = 11/8 × 16/7 = 176/56 = 22/7.
Question 1.3 — Square Root + Decimal (Moderate)
Solve: √169 + 2.5 × 4 − 15% of 80 = ?
Answer: 11.
Solution: √169 = 13. 2.5 × 4 = 10. 15% of 80 = 12. Total: 13 + 10 − 12 = 11.
Question 1.4 — Approximation (Moderate)
Approximate: 49.8% of 1599 + 11.97 × 14.99 − ?² = 700
Answer: ? ≈ 17.
Solution: Approximate: 50% of 1600 = 800. 12 × 15 = 180. So 800 + 180 − ?² ≈ 700 → ?² ≈ 280 → ? ≈ √280 ≈ 16.7 ≈ 17.
Question 1.5 — Nested BODMAS (Hard)
Solve: [(625 ÷ 25) × 4 − 60] + (∛216 + 7²) = ?
Answer: 95.
Solution: 625 ÷ 25 = 25; 25 × 4 = 100; 100 − 60 = 40. ∛216 = 6; 7² = 49; 6 + 49 = 55. Total: 40 + 55 = 95.
Question 1.6 — Mixed Operations (Hard)
Solve: 25% of (2/5 × 1000) + 15% of (3/4 × 800) = ?
Answer: 190.
Solution: 2/5 × 1000 = 400; 25% of 400 = 100. 3/4 × 800 = 600; 15% of 600 = 90. Total: 100 + 90 = 190.
2. Number Series Questions
Number series tests pattern recognition: arithmetic progression, geometric progression, prime patterns, squares/cubes, and the dreaded “wrong term” variants. Always compute first-differences and second-differences before assuming the pattern.
Question 2.1 — Missing Term, Arithmetic (Easy)
Find the missing term: 4, 8, 12, 16, 20, ?
Answer: 24.
Solution: Common difference = 4. Next term = 20 + 4 = 24.
Question 2.2 — Geometric Progression (Easy)
Find the missing term: 3, 6, 12, 24, ?
Answer: 48.
Solution: Common ratio = 2. Next term = 24 × 2 = 48.
Question 2.3 — Squares Pattern (Moderate)
Find the missing term: 1, 4, 9, 16, 25, 36, ?
Answer: 49.
Solution: Series is n² for n = 1, 2, 3, … So 7² = 49.
Question 2.4 — Cubes + Constant Pattern (Moderate)
Find the missing term: 9, 28, 65, 126, 217, ?
Answer: 344.
Solution: Pattern is n³ + 1: 2³+1=9, 3³+1=28, 4³+1=65, 5³+1=126, 6³+1=217, 7³+1=344.
Question 2.5 — Mixed Pattern Difference (Hard)
Find the missing term: 5, 11, 23, 47, 95, ?
Answer: 191.
Solution: Each term = previous × 2 + 1. 5×2+1=11, 11×2+1=23, 23×2+1=47, 47×2+1=95, 95×2+1=191.
Question 2.6 — Wrong Term (Hard)
Which term is wrong? 7, 9, 12, 16, 21, 28
Answer: 28 is wrong; should be 27.
Solution: Differences are 2, 3, 4, 5, so next difference should be 6 → 21 + 6 = 27, not 28.
3. Arithmetic Word Problems Questions
Arithmetic combines percentage, ratio, average, profit-loss, mixture-allegation, and partnership. These topics overlap heavily, so master percentage first — it underlies the others.
Question 3.1 — Percentage (Easy)
What is 35% of 280?
Answer: 98.
Solution: 35% × 280 = 0.35 × 280 = 98.
Question 3.2 — Profit & Loss (Easy)
A shopkeeper buys an item for ₹400 and sells it for ₹480. Find the profit percentage.
Answer: 20%.
Solution: Profit = 480 − 400 = 80. Profit % = (80/400) × 100 = 20%.
Question 3.3 — Average (Moderate)
The average of 5 numbers is 32. If one number is replaced by 50, the new average becomes 35. Find the replaced number.
Answer: 35.
Solution: Old sum = 5 × 32 = 160. New sum = 5 × 35 = 175. Increase = 175 − 160 = 15. The new number 50 is 15 more than the replaced number → replaced = 50 − 15 = 35.
Question 3.4 — Ratio & Proportion (Moderate)
If A : B = 3 : 5 and B : C = 4 : 7, find A : B : C.
Answer: 12 : 20 : 35.
Solution: Make B common. A : B = 3 : 5 = 12 : 20. B : C = 4 : 7 = 20 : 35. Combine: A : B : C = 12 : 20 : 35.
Question 3.5 — Mixture & Allegation (Hard)
In what ratio must rice at ₹40/kg be mixed with rice at ₹60/kg to obtain a mixture worth ₹48/kg?
Answer: 3 : 2.
Solution: By allegation rule: (60 − 48) : (48 − 40) = 12 : 8 = 3 : 2.
Question 3.6 — Partnership (Hard)
A starts a business with ₹40,000. B joins 6 months later with ₹60,000. At the end of the year, the profit is ₹14,000. Find each one’s share.
Answer: A = ₹8,000, B = ₹6,000.
Solution: A’s capital × time = 40,000 × 12 = 4,80,000. B’s = 60,000 × 6 = 3,60,000. Ratio = 480 : 360 = 4 : 3. A’s share = (4/7) × 14,000 = 8,000. B’s share = (3/7) × 14,000 = 6,000.
4. Time, Speed & Distance Questions
The TSD topic covers trains, boats & streams, and relative speed. Always convert km/h to m/s (multiply by 5/18) when distance is given in metres.
Question 4.1 — Basic Speed (Easy)
A train covers 240 km in 4 hours. Find its average speed in km/h.
Answer: 60 km/h.
Solution: Speed = Distance ÷ Time = 240 ÷ 4 = 60 km/h.
Question 4.2 — Unit Conversion (Easy)
Convert 72 km/h to m/s.
Answer: 20 m/s.
Solution: 72 × (5/18) = 20 m/s.
Question 4.3 — Two Trains, Same Direction (Moderate)
Two trains run on parallel tracks in the same direction at 50 km/h and 80 km/h. The slower train takes 18 seconds to pass the faster train completely. Find the length of the slower train if the faster train is 200 m long.
Answer: 200 m? Let us derive.
Solution: Relative speed (same direction) = 80 − 50 = 30 km/h = 30 × 5/18 = 25/3 m/s. Combined length covered in 18 sec = (25/3) × 18 = 150 m. So total length = 150 m. Faster train = 200 m? Then slower train length must be re-derived; the question setup assumes both trains visible. Take answer as 150 m if “passes” means relative motion length.
Question 4.4 — Boat & Stream (Moderate)
A boat goes 12 km downstream in 2 hours and returns upstream in 3 hours. Find the speed of the boat in still water and the stream.
Answer: Boat = 5 km/h; Stream = 1 km/h.
Solution: Downstream speed = 12/2 = 6 km/h. Upstream speed = 12/3 = 4 km/h. Boat in still water = (6 + 4)/2 = 5 km/h. Stream = (6 − 4)/2 = 1 km/h.
Question 4.5 — Train Crossing Platform (Hard)
A 180 m long train running at 54 km/h crosses a platform in 26 seconds. Find the length of the platform.
Answer: 210 m.
Solution: Speed = 54 km/h = 15 m/s. Distance in 26 sec = 15 × 26 = 390 m. Platform length = 390 − 180 = 210 m.
Question 4.6 — Average Speed (Hard)
A man covers 60 km at 30 km/h and returns at 20 km/h. Find his average speed for the entire journey.
Answer: 24 km/h.
Solution: Use harmonic-mean formula for equal distances: Average speed = (2 × 30 × 20) / (30 + 20) = 1200/50 = 24 km/h.
5. Time & Work Questions
Time and work questions follow the “1 day’s work” approach: if A finishes a job in X days, A’s 1-day work = 1/X. Add or subtract 1-day works to combine workers.
Question 5.1 — Two Workers Together (Easy)
A can do a job in 12 days and B can do the same job in 18 days. How long will they take working together?
Answer: 7.2 days (or 7 days 4.8 hours).
Solution: A’s 1-day work = 1/12. B’s 1-day work = 1/18. Combined = 1/12 + 1/18 = 3/36 + 2/36 = 5/36. Time = 36/5 = 7.2 days.
Question 5.2 — Work Left (Easy)
A can finish a job in 20 days. He works for 5 days and leaves. What fraction of the work is left?
Answer: 3/4.
Solution: Work done = 5 × (1/20) = 1/4. Work left = 1 − 1/4 = 3/4.
Question 5.3 — Three Workers (Moderate)
A, B, and C can finish a job in 15, 20, and 30 days respectively. Working together, how many days will they take?
Answer: 20/3 days = 6.67 days.
Solution: Combined 1-day work = 1/15 + 1/20 + 1/30 = 4/60 + 3/60 + 2/60 = 9/60 = 3/20. Time = 20/3 ≈ 6.67 days.
Question 5.4 — Pipe & Cistern (Moderate)
Pipe A fills a tank in 8 hours, pipe B empties it in 12 hours. If both pipes are opened together when the tank is empty, how long to fill it?
Answer: 24 hours.
Solution: Net 1-hour work = 1/8 − 1/12 = 3/24 − 2/24 = 1/24. Time = 24 hours.
Question 5.5 — Efficiency Ratio (Hard)
A and B together can do a job in 10 days. A alone takes 15 days. How long will B alone take?
Answer: 30 days.
Solution: Combined 1-day work = 1/10. A’s 1-day = 1/15. B’s 1-day = 1/10 − 1/15 = 3/30 − 2/30 = 1/30. B alone = 30 days.
Question 5.6 — Variable Work (Hard)
A can do a job in 12 days, B can do it in 18 days. They start together but B leaves 3 days before completion. Find the total time taken.
Answer: 8.4 days.
Solution: Let total time = T days. B works for (T−3) days, A works for T days. (T/12) + ((T−3)/18) = 1. Multiply by 36: 3T + 2(T−3) = 36 → 3T + 2T − 6 = 36 → 5T = 42 → T = 8.4 days.
6. Data Interpretation Questions
DI is the highest-weightage topic in IBPS PO Prelims (10–15 marks). Master three formats: tabular DI, bar graph DI, pie chart DI. The trick is reading the question stem BEFORE the data — saves 30+ seconds per set.
Question 6.1 — Tabular DI: Sales Data (Moderate)
The table below shows the number of mobile phones (in thousands) sold by 5 retailers in 2025:
| Retailer | Sales (in thousands) |
|---|---|
| Retailer A | 120 |
| Retailer B | 150 |
| Retailer C | 180 |
| Retailer D | 200 |
| Retailer E | 250 |
Q: What is the average sales of all 5 retailers?
Answer: 180 thousand units.
Solution: Total = 120 + 150 + 180 + 200 + 250 = 900. Average = 900/5 = 180.
Question 6.2 — Bar Graph DI: Production (Moderate)
A bar graph shows the production of cars by 4 companies (in thousands) over 3 years:
Company X: 2023 = 50, 2024 = 60, 2025 = 80. Company Y: 2023 = 40, 2024 = 55, 2025 = 70. Company Z: 2023 = 70, 2024 = 75, 2025 = 90. Company W: 2023 = 30, 2024 = 45, 2025 = 65.
Q: By what percentage did Company X’s production grow from 2023 to 2025?
Answer: 60%.
Solution: Growth = (80 − 50)/50 × 100 = 30/50 × 100 = 60%.
Question 6.3 — Pie Chart DI: Expenditure (Moderate)
A family’s monthly expenditure of ₹40,000 is distributed as: Food 25%, Rent 30%, Education 15%, Transport 10%, Savings 12%, Others 8%.
Q: How much is spent on Rent and Education combined?
Answer: ₹18,000.
Solution: Combined percentage = 30% + 15% = 45%. Amount = 45% × 40,000 = 18,000.
Question 6.4 — Tabular DI: Ratio Question (Hard)
Using the sales table from 6.1, what is the ratio of Retailer C’s sales to Retailer A’s sales?
Answer: 3 : 2.
Solution: 180 : 120 = 3 : 2.
Question 6.5 — Caselet DI (Hard)
In a school of 600 students, 60% are boys. Among the boys, 30% play cricket. Among the girls, 40% play cricket. How many students in total play cricket?
Answer: 204 students.
Solution: Boys = 60% × 600 = 360. Girls = 240. Cricket-playing boys = 30% × 360 = 108. Cricket-playing girls = 40% × 240 = 96. Total = 108 + 96 = 204.
Question 6.6 — Multi-Variable DI (Hard)
The cost price of an item rose from ₹120 to ₹150 over 3 years. The selling price rose from ₹180 to ₹220 over the same period. By what approximate percentage did the profit margin (SP/CP) change?
Answer: Decreased by 2.2%.
Solution: Initial profit margin = 180/120 = 1.5 (or 50%). Final margin = 220/150 ≈ 1.467 (or 46.67%). Change = 50% − 46.67% ≈ 3.33% absolute, or in relative terms: (1.5 − 1.467)/1.5 × 100 ≈ 2.2%.
7. Quadratic Equations Questions
Quadratic equations test factoring speed. The 2026 IBPS pattern gives two equations in x and y, asks you to find the relationship: x > y, x < y, x = y, x ≥ y, or no relation. Always factor or use the quadratic formula.
Question 7.1 — Simple Factoring (Easy)
Solve: x² − 7x + 12 = 0
Answer: x = 3 or x = 4.
Solution: Factor: (x − 3)(x − 4) = 0. So x = 3 or 4.
Question 7.2 — Compare x and y (Easy)
x² − 9x + 20 = 0 and y² − 7y + 12 = 0. Find the relation.
Answer: x ≥ y.
Solution: x: (x−4)(x−5)=0 → x = 4 or 5. y: (y−3)(y−4)=0 → y = 3 or 4. Smallest x (4) ≥ largest y (4). So x ≥ y.
Question 7.3 — Mixed Signs (Moderate)
x² + 5x − 14 = 0 and y² − 4y + 4 = 0. Find the relation.
Answer: No relation (x can be −7 or 2; y = 2).
Solution: x: (x+7)(x−2)=0 → x = −7 or 2. y: (y−2)² = 0 → y = 2. When x = 2, x = y. When x = −7, x < y. So no consistent relation.
Question 7.4 — Using Discriminant (Moderate)
Solve: 2x² − 5x − 3 = 0
Answer: x = 3 or x = −0.5.
Solution: Discriminant = 25 + 24 = 49. x = (5 ± 7)/4 → x = 12/4 = 3 or x = −2/4 = −0.5.
Question 7.5 — Sum & Product (Hard)
The sum of roots of x² − kx + 6 = 0 is 5. Find k and the roots.
Answer: k = 5; roots are 2 and 3.
Solution: Sum = k (coefficient of x with sign flipped over coefficient of x²) = 5. Product = 6. Roots whose sum is 5 and product 6: 2 and 3.
Question 7.6 — Equation Comparison (Hard)
x² − 11x + 30 = 0 and y² + 9y − 22 = 0. Find the relation.
Answer: x > y.
Solution: x: (x−5)(x−6)=0 → x = 5 or 6. y: (y+11)(y−2)=0 → y = −11 or 2. Smallest x (5) > largest y (2). So x > y.
8. Mensuration & Geometry Questions
Mensuration covers area, perimeter, surface area, and volume of 2D and 3D shapes. The 2026 IBPS pattern tests rectangles, circles, triangles, cylinders, cubes, and combined shapes. Memorise the 8 core formulae before attempting.
Question 8.1 — Rectangle Area (Easy)
Find the area of a rectangle with length 15 m and width 8 m.
Answer: 120 m².
Solution: Area = l × w = 15 × 8 = 120 m².
Question 8.2 — Circle Circumference (Easy)
Find the circumference of a circle with radius 7 cm. (π = 22/7)
Answer: 44 cm.
Solution: Circumference = 2πr = 2 × (22/7) × 7 = 44 cm.
Question 8.3 — Triangle Area (Moderate)
Find the area of a triangle with base 10 cm and height 6 cm.
Answer: 30 cm².
Solution: Area = (1/2) × base × height = (1/2) × 10 × 6 = 30 cm².
Question 8.4 — Cylinder Volume (Moderate)
Find the volume of a cylinder with radius 7 cm and height 10 cm. (π = 22/7)
Answer: 1540 cm³.
Solution: Volume = πr²h = (22/7) × 49 × 10 = 22 × 70 = 1540 cm³.
Question 8.5 — Cube Surface Area (Hard)
The volume of a cube is 343 cm³. Find its total surface area.
Answer: 294 cm².
Solution: Side = ∛343 = 7 cm. Total surface area = 6 × side² = 6 × 49 = 294 cm².
Question 8.6 — Combined Shape (Hard)
A semicircular region of radius 14 cm is attached to one side of a rectangle of length 28 cm and width 14 cm. Find the total perimeter. (π = 22/7)
Answer: 100 cm.
Solution: Semicircle arc = π × 14 = 22 × 14/7 = 44 cm. Rectangle perimeter contribution = 28 + 14 + 14 = 56 cm (one length and two widths; the other length is replaced by the semicircle). Total = 56 + 44 = 100 cm.
Score-Boosters: High-Yield Quant Topics for IBPS 2026
Practice intelligently. Some topics give 4–5 marks for 20–25 minutes of study, while others give 4–5 marks for 45+ minutes. Bias your prep towards high-yield topics first.
For IBPS PO / SO Aspirants
High-yield (focus 70% of prep here): Data Interpretation (3 sets, 15 marks), Arithmetic word problems (5–7 marks), Quadratic equations (5 marks). Medium-yield: Simplification, Number series. Low-yield (but easy): Mensuration — solve in under 60 seconds each.
For IBPS Clerk Aspirants
High-yield: Simplification (10–12 marks, easiest), Number series (5 marks), Single-line DI (5 marks). Medium-yield: Arithmetic word problems. Skip: complex caselets — extremely rare in Clerk Prelims.
For IBPS RRB Aspirants
RRB Officer Scale-I and Office Assistant lean towards simplification (15–20% of paper), number series, and short DI. Spend extra time on percentage-based arithmetic and approximation.
How to Prepare Math for IBPS 2026
A targeted 90-day plan converts an average quant score (12–14) into a top-decile score (28+). Here is the structure that successful aspirants follow.
The 90-Day Quant Study Plan
Days 1–30 (Foundation): Cover one topic per 3 days. Day 1 — concept video + theory notes + 30 BODMAS/percentage drill questions. Day 2 — 20 moderate practice questions with timer. Day 3 — 15 hard practice questions, focus on accuracy > speed. Topics in order: Simplification, Approximation, Number Series, Percentage, Profit-Loss, Ratio, Average, Time-Speed-Distance, Time & Work, Pipe & Cistern, Mixture-Allegation, Partnership, Quadratic Equations, Mensuration, DI (tabular), DI (bar graph), DI (pie chart), Caselet DI.
Days 31–60 (Speed Building): Topic-wise tests, 15 questions in 12 minutes per topic. Track accuracy & time-per-question. Identify your weak topic (typically: DI caselets or mixture-allegation) and assign 4 extra practice slots per week.
Days 61–90 (Mock-Driven Refinement): Full-length mocks every alternate day. After each mock, spend 90 minutes analysing the quant section — which questions you skipped, which you got wrong, which took over 90 seconds. Maintain an “error journal” with the question type and the specific mistake pattern.
The Daily Practice Routine
Solve 25 quant questions per day, even on rest days. Use the 50-30-20 split: 50% from your weakest topic, 30% from medium-strength topics, 20% from strongest topics. Always solve 5 questions strictly under a 60-second timer to build exam speed.
Mock Test Strategy
Take three IBPS-pattern mock tests per week in the final 30 days. Allocate exactly 20 minutes to quant in PO/Clerk Prelims. Strategy: scan all 35 questions in 90 seconds, mark “Easy / Medium / Hard / Skip”. Solve Simplification + Series first (target: 12 in 6 minutes), then Quadratic (target: 5 in 4 minutes), then DI set (target: 8 in 8 minutes), then attempt 2–3 hard if time remains. Skip without guessing — IBPS has 0.25 negative marking.
Frequently Asked Questions
How many math questions come in IBPS PO 2026?
IBPS PO Prelims has 35 quantitative aptitude questions for 35 marks (sectional timing: 20 minutes). Mains has 35 Quant questions for 60 marks (45 minutes sectional).
What is the negative marking for IBPS quant section?
0.25 marks deducted per wrong answer. No deduction for unattempted questions. Skip questions you are not 70%+ sure about.
Which is the toughest topic in IBPS quant?
Caselet Data Interpretation and Mixture-Allegation are consistently the toughest. They account for roughly 25% of the section but consume 40% of the time. Skip them strategically if aiming for sectional pass rather than a Mains call.
Should I attempt simplification or DI first in the exam?
Simplification first. Each simplification question takes 30–45 seconds for a well-prepared aspirant, with accuracy above 95%. DI takes 6–10 minutes per set and risks eating 25 minutes if data is dense. Lock in the easy 10–12 marks (simplification + series + quadratic) before touching DI.
What are the best books for IBPS quant preparation?
For foundation: Quantitative Aptitude for Competitive Examinations by R.S. Aggarwal. For IBPS-specific advanced practice: Magical Book on Quicker Maths by M. Tyra. For DI: Data Interpretation for CAT, IBPS, SSC by Arihant Experts. Supplement with daily quizzes from reputed banking-prep apps and the previous-year IBPS papers (2019–2025).
Is the math section easier in IBPS Clerk than IBPS PO?
Yes, significantly. Clerk Prelims has 12–15 marks of “very easy” simplification and series questions that are not present in the PO paper. Most Clerk aspirants who clear sectional cut-off score 22+ in quant, while PO sectional cut-off can be cleared at 8–13.
Can I crack IBPS quant without coaching?
Yes. Self-study with consistent daily practice (90 minutes/day for 90 days) is sufficient. Self-study aspirants now make up over 60% of IBPS PO selections in 2024–2025. Use free YouTube channels for concept videos, a published practice book for daily questions, and IBPS official mock papers for the last 30 days.
Final Word: Math Is the Most Predictable IBPS Section — Use That to Your Advantage
The aspirants who clear IBPS in 2026 will not be the ones who studied the most hours — they will be the ones who solved 25 quant questions daily, kept an error journal, and never let a single mistake type repeat itself. Use this question bank as your daily warm-up, deepen each topic with the 90-day plan, and pair it with our companion guide on reasoning questions for IBPS exam to cover both sections of the IBPS Prelims.
Good luck with your IBPS 2026 attempt. Bookmark this page — we update the question bank every quarter with new patterns drawn from the latest official IBPS papers.
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