JAIIB AFM Numericals 2026: Solved Problems, Formulas & Shortcuts

JAIIB AFM Numericals: Your Fastest Path to a High Score in 2026

Most JAIIB candidates fear the numerical questions. That fear is misplaced. JAIIB AFM numericals are actually the most predictable part of the exam.

The theory can be vast and slippery. The maths. By contrast, repeats the same handful of formulas session after session.

If you understand where each formula comes from, you stop memorising blindly. You start solving fast. That speed is what separates a pass from a fail when the clock is ticking.

This is your complete 2026 study companion for the Accounting and Financial Management for Bankers (AFM) paper. Every important calculation is broken down step by step. Bookmark it, work through each problem with pen and paper, then test yourself on our mock tests.

Why Numericals Decide Your JAIIB AFM Result

The AFM paper rewards the well-prepared calculator. Approximately 30 to 40 percent of questions involve numerical work. That is a huge, guaranteed chunk of marks sitting on the table.

Theory questions can be tricky and subjective. A numerical, once solved correctly, gives you a definite right answer. There is no ambiguity. This makes maths the safest place to bank marks.

Here are the high-yield numerical topics that appear in almost every JAIIB AFM session:

• Simple Interest and Compound Interest
• EMI and loan amortisation
• Ratio analysis — current ratio, quick ratio, debt-equity ratio
• Drawing Power calculation
• Depreciation — SLM, WDV and sum-of-digits methods
• Capital adequacy and CRAR
• NPA provisioning
• Yield and return calculations

JAIIB AFM Numericals: Topic-Wise Weightage Snapshot

Before you study, you must know where the marks live. The table below shows the relative importance of each numerical area. Based on past trends. Always cross-check the precise pattern on the latest official IIBF notification. As weightage can shift.

The pattern is clear. Ratios, interest and depreciation are your bread and butter. Nail these three first, then build outward.

Solved Numericals: Ratio Analysis

Ratio analysis questions are quick wins. The formulas are short and the arithmetic is light. Do not lose these easy marks.

Current Ratio

Formula: Current Ratio = Current Assets ÷ Current Liabilities

Problem 1: A company has current assets of Rs 5,00,000. Current liabilities of Rs 2,50,000. Calculate the current ratio.

Solution: Current Ratio = 5,00,000 ÷ 2,50,000 = 2.0

A ratio of 2.0 means that for every rupee of current liability. The company holds Rs 2 of current assets. This 2:1 level is traditionally considered ideal.

Quick Ratio (Acid-Test Ratio)

Formula: Quick Ratio = (Current Assets &ndash. Inventory – Prepaid Expenses) ÷ Current Liabilities

Problem 2: Current Assets = Rs 8,00,000; Inventory = Rs 2,00,000; Prepaid Expenses = Rs 50,000; Current Liabilities = Rs 4,00,000.

Solution: Quick Ratio = (8,00,000 – 2,00,000 – 50,000) ÷ 4,00,000 = 5,50,000 ÷ 4,00,000 = 1.375

The quick ratio strips out the least liquid current assets. A value above 1 signals the firm can meet short-term dues without selling stock.

Solved Numericals: Simple and Compound Interest

Interest sums are the easiest marks in the entire paper. Memorise two formulas and you are set.

Simple Interest

Formula: SI = (P × R × T) ÷ 100

Where P = Principal. R = Rate of interest (% per annum), T = Time in years.

Problem 3: Calculate the simple interest on a loan of Rs 50,000 at 12% per annum for 3 years.

Solution: SI = (50,000 × 12 × 3) ÷ 100 = Rs 18,000

Total amount repayable = 50,000 + 18,000 = Rs 68,000

Compound Interest

Formula: A = P × (1 + R÷100)T

Problem 4: Find the compound interest on Rs 10,000 at 10% per annum. Compounded annually, for 2 years.

Compound Interest = 12,100 – 10,000 = Rs 2,100

Verify with the formula: A = 10,000 × (1.10)2 = 10,000 × 1.21 = Rs 12,100, so CI = Rs 2,100. The extra Rs 100 over simple interest is the “interest on interest&rdquo. Effect.

Solved Numericals: Depreciation

Depreciation is a perennial favourite of the examiner. Two methods dominate the JAIIB AFM paper: SLM and WDV.

Straight Line Method (SLM)

Formula: Annual Depreciation = (Cost – Residual Value) ÷ Useful Life

Problem 5: A machine is purchased for Rs 1,00,000. Its residual value is Rs 10,000 and useful life is 10 years. Calculate annual depreciation under SLM.

Solution: Annual Depreciation = (1,00,000 – 10,000) ÷ 10 = 90,000 ÷ 10 = Rs 9,000 per year

Under SLM, the charge is identical every year. Simple and clean.

Written Down Value Method (WDV)

Formula: Depreciation for the year = Opening WDV × Rate%

Problem 6: Asset cost = Rs 1,00,000; WDV depreciation rate = 20% per annum.

Important concept: Under WDV. The closing value keeps shrinking but never hits zero. This point is tested again and again in JAIIB AFM. So remember it well.

Solved Numericals: Drawing Power

Drawing Power (DP) is a classic banking calculation. It is the maximum amount a borrower can draw from a Cash Credit or Overdraft account. Based on the security offered.

Formula: DP = (Stocks + Book Debts up to 90 days &ndash. Creditors) × (1 – Margin%). Subject to the sanctioned limit.

Problem 7: Sanctioned Limit = Rs 5,00,000; Stocks = Rs 8,00,000; Creditors = Rs 1,00,000; Margin = 25%.

Solution: DP = (8,00,000 – 1,00,000) × (1 – 0.25) = 7,00,000 × 0.75 = Rs 5,25,000

But the sanctioned limit is only Rs 5,00,000. Since DP (Rs 5,25,000) exceeds it, the effective Drawing Power = Rs 5,00,000.

Solved Numericals: EMI Calculation

EMI sums look intimidating because of the exponents. Take them slowly and they become routine.

Formula: EMI = [P × R × (1+R)N] ÷ [(1+R)N – 1]

Where P = Principal. R = Monthly interest rate (Annual Rate ÷ 12 ÷ 100). N = Number of monthly instalments.

Problem 8: Loan Amount = Rs 1,00,000; Annual Interest Rate = 12%; Tenure = 12 months.

Step 1 — Monthly rate: R = 12 ÷ (12 × 100) = 0.01

Step 2 — Compute (1.01)12: ≈ 1.1268

Step 3 — Apply the formula:

EMI = [1,00,000 × 0.01 × 1.1268] ÷ [1.1268 – 1]

EMI = [1,000 × 1.1268] ÷ 0.1268

EMI = 1,126.8 ÷ 0.1268 = Rs 8,885 (approx.) per month

In the exam. Use the on-screen calculator for the power term. Then plug the value in. Practise so the steps feel automatic.

Solved Numericals: Capital Adequacy (CRAR)

The Capital to Risk-weighted Assets Ratio (CRAR) links accounting to banking regulation. It is a high-probability question.

Formula: CRAR = [(Tier I Capital + Tier II Capital) ÷ Risk-Weighted Assets] × 100

Problem 9: Tier I Capital = Rs 500 crore. Tier II Capital = Rs 100 crore; Risk-Weighted Assets = Rs 4,000 crore.

Solution: CRAR = [(500 + 100) ÷ 4,000] × 100 = (600 ÷ 4,000) × 100 = 15%

Under the Basel III framework. The RBI prescribes a minimum CRAR plus a Capital Conservation Buffer of additional CET1 capital. Always confirm the exact current minimum percentage. Buffer on the latest official IIBF notification or RBI master circular. As these figures are periodically revised.

How to Study JAIIB AFM Numericals: A Practical 4-Step Plan

Reading solved problems is not enough. You must build solving speed under pressure. Follow this proven routine.

1. Build a formula sheet first. Write every formula above on one A4 page. Revise it daily until recall is instant.
2. Solve, don’t just read. Cover the solution, attempt the problem yourself, then check. Active solving beats passive reading every time.
3. Time yourself. Allow about 60–90 seconds per numerical. Speed is half the battle on a computer-based test.
4. Simulate the real exam. Practise with an on-screen calculator only, since physical calculators are barred. Take full-length mock tests to lock in stamina.

For deeper concept clarity on each topic, pair this guide with our free guides and chapter-wise notes.

Common Mistakes to Avoid in JAIIB AFM Numericals

Small slips cost big marks. These are the errors candidates make most often:

• Ignoring the sanctioned limit in Drawing Power sums &mdash. Always take the lower figure.
• Forgetting to convert the annual rate to monthly in EMI problems.
• Mixing up SLM and WDV &mdash. WDV applies the rate to the reducing book value. Not the original cost.
• Confusing units — reading lakhs as crores. Or percent as decimal, scrambles the whole answer.
• Skipping prepaid expenses when computing the quick ratio.
• Rounding too early &mdash. Keep decimals until the final step to protect accuracy.

JAIIB AFM Formula Cheat Sheet

Keep this compact list handy for last-minute revision before the exam:

• Current Ratio = Current Assets ÷ Current Liabilities
• Quick Ratio = (Current Assets – Inventory – Prepaid) ÷ Current Liabilities
• Simple Interest = (P × R × T) ÷ 100
• Compound Amount = P × (1 + R÷100)T
• SLM Depreciation = (Cost – Residual) ÷ Useful Life
• WDV Depreciation = Opening WDV × Rate%
• Drawing Power = (Stocks + Debts – Creditors) × (1 – Margin%)
• CRAR = [(Tier I + Tier II) ÷ RWA] × 100

Frequently Asked Questions (FAQ)

Which numerical topics are most important for JAIIB AFM?

The most frequently tested areas are Drawing Power calculation. Current and quick ratios. Simple and compound interest, depreciation (SLM and WDV), and EMI calculation. These appear in almost every session of the JAIIB AFM examination. So prioritise them.

Is a calculator allowed in JAIIB AFM?

No, physical calculators are not permitted in the JAIIB examination. The computer-based test does provide an on-screen calculator. Practise mental arithmetic. Quick rough work during preparation so you are not slowed down on exam day.

What is the difference between SLM and WDV depreciation?

Under the Straight Line Method (SLM). Depreciation is a fixed amount each year based on the original cost. Under the Written Down Value (WDV) method. A fixed percentage is applied to the reducing book value at the start of each year. So the charge declines annually and the book value never reaches zero.

How is Drawing Power different from the Sanctioned Limit?

The Sanctioned Limit is the maximum credit facility the bank approves. Drawing Power is the actual amount a borrower can draw at a given time. Based on the current value of stocks. Debtors minus creditors and margin. The borrower can draw only up to the lower of the two.

How many marks are numericals worth in JAIIB AFM?

Numericals typically account for around 30 to 40 percent of the AFM paper. Though the exact split can vary. Confirm the current weightage. Passing criteria on the latest official IIBF notification before you plan your strategy.

Conclusion: Turn Numericals Into Your Strength

Numericals are the highest-scoring, most predictable part of the JAIIB AFM paper. The formulas rarely change. The question patterns repeat. That predictability is your advantage.

Build a formula sheet. Solve every problem above with your own hand. And drill under timed conditions. Focus your energy on Drawing Power. Interest, depreciation and ratio analysis first, then round out the rest.

Do this consistently and the maths section will stop being a worry. It will become the reason you clear AFM comfortably. Visit iibf.org.in for the official JAIIB exam schedule. Registration details. Then start practising today.

Related Guides

For more on JAIIB AFM numericals. See the official IIBF circulars. Our chapter-wise free notes on iibf.store.

For more on “JAIIB AFM numericals”, explore our free mock tests and chapter notes on iibf.store.

Bookmark this page — we keep our “JAIIB AFM numericals” guidance current as IIBF revises its rules.

Still researching “JAIIB AFM numericals”? Always confirm the latest position on the official IIBF site first.