Percentage Questions in Aptitude Tests: How to Solve Them Fast and Accurately

Percentage questions are among the most common and most consequential question types you will face in any numerical reasoning assessment. Whether you are applying for a graduate scheme at Deloitte, a technology role at Google, a fast-track management programme at Unilever, a financial analyst position at JP Morgan, or a place in the Civil Service Fast Stream, percentage calculations will almost certainly appear in your aptitude test. Employers use these questions because working with percentages is a fundamental business skill. Every role that involves budgets, reports, sales data, or performance metrics requires you to interpret and calculate percentages quickly and accurately.

The challenge is not that percentage questions are inherently difficult. The challenge is that aptitude tests impose strict time limits, and many candidates who understand percentages in theory struggle to apply them quickly enough under pressure. This guide breaks down every type of percentage question you are likely to encounter, provides worked examples for each, and teaches you the mental shortcuts and strategies that separate high scorers from everyone else.

If you have not yet identified which numerical reasoning test your employer uses, start by reviewing the complete numerical reasoning preparation guide for an overview of what to expect across different test providers.

Why Percentage Questions Matter in Employer Assessments

Employers do not include percentage questions in aptitude tests arbitrarily. These questions directly reflect the kind of numerical work you will do on the job. A financial analyst at JP Morgan needs to calculate year-over-year revenue growth. A marketing manager at Unilever needs to understand market share shifts expressed as percentages. A Civil Service policy adviser needs to interpret statistical data where percentages convey the story behind the numbers. A consultant at Deloitte needs to calculate margin improvements and cost reductions for client presentations.

Major test providers like SHL, Cubiks (now Talogy), Kenexa, and Aon all include percentage-based questions as a core component of their numerical reasoning assessments. In a typical 20-question numerical reasoning test, you can expect anywhere from four to eight questions that require percentage calculations in some form. Some will be straightforward single-step problems, while others will require you to combine percentage skills with data interpretation, multi-step reasoning, or an understanding of the difference between percentage points and relative percentage change.

The scoring on these tests is competitive. You are not simply trying to pass a threshold; you are being compared against other candidates who applied for the same role. Every question you answer correctly and quickly adds to your competitive advantage. Since percentage questions appear so frequently, mastering them gives you a reliable way to pick up marks that other candidates may lose through careless errors or slow calculations.

Core Percentage Formulas You Must Know

Before tackling specific question types, you need to have the essential percentage formulas committed to memory. Under timed conditions, you cannot afford to derive these from scratch. They need to be automatic.

Finding a percentage of a number: X% of Y equals X divided by 100, multiplied by Y. In decimal form, this means converting the percentage to a decimal and multiplying. For example, 25% of 360 equals 0.25 multiplied by 360, which is 90.

Percentage increase: Percentage increase equals (new value minus original value) divided by the original value, multiplied by 100. For example, if sales grew from 400 to 520, the increase is (520 minus 400) divided by 400, multiplied by 100, which equals 30%.

Percentage decrease: Percentage decrease equals (original value minus new value) divided by the original value, multiplied by 100. For example, if costs fell from 800 to 680, the decrease is (800 minus 680) divided by 800, multiplied by 100, which equals 15%.

Reverse percentage (finding the original value): If a value has increased by X%, the original value equals the new value divided by (1 plus X/100). If a value has decreased by X%, the original value equals the new value divided by (1 minus X/100). For example, after a 25% increase a product costs 150 pounds. The original price is 150 divided by 1.25, which equals 120 pounds.

Percentage of a percentage: When you need to find X% of Y% of a number Z, work step by step. First calculate Y% of Z, then calculate X% of that result. Alternatively, multiply the decimal equivalents: (X/100) multiplied by (Y/100) multiplied by Z.

Expressing one value as a percentage of another: To express A as a percentage of B, divide A by B and multiply by 100. For example, if 45 out of 180 applicants passed a test, the pass rate is (45 divided by 180) multiplied by 100, which equals 25%.

Formula	When to Use	Example
X% of Y = (X/100) x Y	Finding a portion of a total	30% of 500 = 150
% increase = ((new - old) / old) x 100	Calculating growth or gain	200 to 260 = 30% increase
% decrease = ((old - new) / old) x 100	Calculating reduction or loss	500 to 425 = 15% decrease
Original = new / (1 + X/100)	Reverse percentage after increase	150 after 25% rise: 150/1.25 = 120
Original = new / (1 - X/100)	Reverse percentage after decrease	340 after 15% drop: 340/0.85 = 400
A as % of B = (A/B) x 100	Comparing a part to its whole	45 of 180 = 25%

Mental Math Shortcuts for Percentage Calculations

Speed matters enormously in timed aptitude tests. The difference between a good score and a great score often comes down to how quickly you can perform calculations. These mental math shortcuts help you solve percentage problems faster without sacrificing accuracy.

The benchmark method: Start from percentages you can calculate instantly and build from there. You can find 10% of any number by moving the decimal point one place to the left. You can find 50% by halving. You can find 1% by moving the decimal two places left. From these three benchmarks, you can derive almost any percentage.

For example, to find 35% of 240: 10% is 24, so 30% is 72. Then 5% is half of 10%, which is 12. So 35% is 72 plus 12, which equals 84.

To find 17.5% of 400: 10% is 40, 5% is 20, 2.5% is 10. So 17.5% is 40 plus 20 plus 10, which equals 70.

The complement method: Sometimes it is faster to calculate the complement. To find 85% of a number, calculate 100% minus 15%. If 15% of 600 is 90, then 85% of 600 is 510. This is particularly useful when the percentage you need is close to 100%.

The doubling and halving method: For percentages that are multiples or fractions of common values, use doubling or halving. To find 12.5%, halve 25% (which is a quarter). To find 75%, calculate 50% plus 25%. To find 37.5%, calculate 25% plus 12.5%.

Estimation for multiple-choice tests: When the answer options are spread apart, you do not always need an exact calculation. A quick estimate can eliminate three or four options and point you to the correct answer. For example, if you need 23% of 847 and the options are 150, 195, 240, and 310, you know that 20% of 850 is 170 and 25% of 850 is approximately 212. The answer must be close to 195.

These techniques are the same ones that high-performing candidates use across all types of numerical tests. For more mental arithmetic strategies, see the guide on mental math techniques for tests.

Types of Percentage Questions in Aptitude Tests

Percentage questions in aptitude tests come in several distinct formats. Understanding each type and practising the specific approach for it eliminates surprises on test day and helps you allocate your time effectively.

Simple Percentage Calculation

These questions ask you to find a percentage of a given number or to express one number as a percentage of another. They are the most straightforward type and typically appear early in a test or as the first step in a multi-part question.

Example: A company has 1,250 employees. If 18% of employees work in the marketing department, how many employees work in marketing?

Solution: 18% of 1,250 equals 0.18 multiplied by 1,250, which equals 225 employees.

Example: In a team of 80 people, 14 have a postgraduate qualification. What percentage of the team holds a postgraduate qualification?

Solution: (14 divided by 80) multiplied by 100 equals 17.5%.

Percentage Increase and Decrease

These questions give you two values and ask you to calculate the percentage change between them, or they give you a starting value and a percentage change and ask you to find the resulting value. They are extremely common in both standalone and data interpretation formats.

Example: A department's budget was 240,000 pounds last year and 276,000 pounds this year. What is the percentage increase?

Solution: (276,000 minus 240,000) divided by 240,000, multiplied by 100. That is 36,000 divided by 240,000, multiplied by 100, which equals 15%.

Example: An online retailer's website received 85,000 visitors in January. In February, traffic decreased by 12%. How many visitors did the website receive in February?

Solution: 12% of 85,000 is 10,200. So February visitors equal 85,000 minus 10,200, which is 74,800. Alternatively, multiply 85,000 by 0.88 to get 74,800.

Reverse Percentage Problems

Reverse percentage questions are where many candidates lose marks because they apply the formula incorrectly. The question gives you a value after a percentage change has been applied and asks you to find the original value. The critical mistake to avoid is applying the percentage to the new value rather than working backwards correctly.

Example: After a 15% discount, a laptop costs 510 pounds. What was the original price before the discount?

Solution: The discounted price represents 85% of the original (100% minus 15%). So the original price equals 510 divided by 0.85, which equals 600 pounds.

Common mistake: Calculating 15% of 510 (which is 76.50) and adding it back to get 586.50. This is wrong because 15% of the original price is not the same as 15% of the discounted price.

Example: After receiving a 20% pay rise, an employee earns 42,000 pounds per year. What was their salary before the pay rise?

Solution: 42,000 divided by 1.20 equals 35,000 pounds.

Successive Percentage Changes

These questions involve two or more percentage changes applied in sequence. The key principle is that successive percentage changes are multiplicative, not additive. A 10% increase followed by a 10% decrease does not return you to the original value.

Example: A shop increases all prices by 20% in January, then offers a 10% discount in February. What is the overall percentage change from the original price?

Solution: If the original price is 100, after a 20% increase it becomes 120. After a 10% decrease, it becomes 120 multiplied by 0.90, which is 108. The overall change is an 8% increase, not a 10% increase as many candidates mistakenly assume.

Example: A company's revenue grew by 15% in Year 1 and by 25% in Year 2. What was the total percentage growth over the two years?

Solution: Multiply the growth factors: 1.15 multiplied by 1.25 equals 1.4375. The total growth is 43.75%, not 40%.

Percentage Points vs Relative Percentage Change

This distinction trips up a significant number of candidates, and test designers know it. Questions that exploit this confusion appear regularly in assessments used by employers like the Civil Service and Deloitte.

A percentage point change is the simple arithmetic difference between two percentage values. A relative percentage change expresses that difference as a proportion of the starting percentage.

Example: A political party's approval rating rose from 28% to 35%. Express the change in both percentage points and as a relative percentage increase.

Solution: The change in percentage points is 35 minus 28, which equals 7 percentage points. The relative percentage increase is (7 divided by 28) multiplied by 100, which equals 25%.

When a question asks "by how many percentage points," give the absolute difference. When it asks "by what percentage did it increase," give the relative change. Read the wording of the question with extreme care.

Percentage Questions in Data Interpretation

In real aptitude tests, percentage questions rarely appear in isolation. They are almost always embedded within data interpretation scenarios where you must first extract the relevant numbers from a table, chart, or graph, and then perform the percentage calculation. Employers like Google, JP Morgan, and Unilever favour this format because it reflects how percentages are used in actual business analysis.

Example scenario: A table shows quarterly revenue for five product lines. The question asks what percentage of total annual revenue was contributed by Product C in Q3.

To solve this, you need to: first, find the Q3 revenue for Product C from the table; second, calculate the total revenue across all products in Q3; third, divide Product C's Q3 revenue by the total Q3 revenue and multiply by 100.

The percentage calculation itself is simple, but extracting the correct numbers from a complex table under time pressure is where errors creep in. Always double-check that you are reading the right row and column before you start calculating.

For more practice with this format, explore the guide on data interpretation questions explained, which covers strategies for reading tables and charts efficiently.

Common Mistakes and How to Avoid Them

Understanding the most frequent errors candidates make with percentage questions allows you to check your own work and catch mistakes before they cost you marks.

Mistake 1: Applying percentage change to the wrong base. When calculating a reverse percentage, always divide by the growth or reduction factor rather than subtracting the percentage from the new value. If a price increased by 25% to reach 500, the original is 500 divided by 1.25 (which is 400), not 500 minus 25% of 500 (which would give the incorrect answer of 375).

Mistake 2: Adding successive percentages instead of multiplying. A 30% increase followed by a 20% increase is not a 50% increase. It is 1.30 multiplied by 1.20, which equals 1.56, giving a 56% total increase. Always multiply the individual factors for successive changes.

Mistake 3: Confusing percentage points with relative percentage change. If market share rose from 20% to 25%, that is a 5 percentage point increase but a 25% relative increase. The question wording determines which answer is correct. Look for phrases like "percentage point change" versus "percentage change" or "by what percent."

Mistake 4: Misreading data from tables and charts. Under time pressure, it is easy to read from the wrong row, column, or time period. Before you calculate, point to the exact data cells you need and confirm they match the question. Many candidates lose marks not because they cannot calculate percentages but because they calculate with the wrong input numbers.

Mistake 5: Not estimating before calculating. In multiple-choice tests, a quick estimate can confirm whether your detailed answer is in the right ballpark. If you calculate 23% of 870 and get 43, you should immediately recognise that is far too low (10% of 870 is 87, so 23% must be around 200). Estimation catches arithmetic errors before you commit to a wrong answer.

Mistake 6: Wasting time on exact calculations when estimation suffices. If the multiple-choice options are 12%, 18%, 24%, and 31%, you do not need to calculate to two decimal places. A quick approximation that lands between 17% and 19% is enough to select 18% with confidence. Save your detailed calculations for questions where the options are close together.

Comparison of Percentage Question Difficulty Across Test Providers

Different test providers structure their percentage questions differently. Understanding these differences helps you calibrate your preparation to the specific test you will face.

Feature	SHL	Cubiks/Talogy	Kenexa	Aon/cut-e	Civil Service
Format	Data interpretation with tables and charts	Mix of standalone and data-based	Role-specific scenarios	Short adaptive subtests	Policy-relevant data scenarios
Difficulty Level	Medium to high; adaptive difficulty adjusts to your performance	Medium; consistent difficulty throughout	Medium; focused on job-relevant contexts	High; very short time per question	Medium to high; requires careful reading
Time Pressure	Moderate; roughly 1.5-2 minutes per question	Moderate; similar to SHL timing	Moderate to low; depends on the specific test	Very high; often under 1 minute per question	Moderate; questions require interpretation
Calculator Allowed	Usually yes, on-screen calculator provided	Varies by test version	Usually yes	Often no; mental arithmetic required	Usually yes
Common Traps	Multi-step problems requiring several calculations	Percentage points vs relative change	Extracting data from realistic business documents	Speed-accuracy trade-off under extreme time pressure	Policy language that obscures the mathematical question
Typical Employers	Google, Unilever, many FTSE 100 companies	European multinationals, consulting firms	IBM, large corporate employers	Deloitte, financial services firms	UK Government departments

This table should inform your preparation strategy. If you are taking an Aon test for Deloitte, for example, you should focus heavily on speed and mental arithmetic. If you are taking an SHL test for Unilever or Google, you should prioritise multi-step data interpretation skills with a calculator.

Practice with realistic percentage questions to build the speed and accuracy you need for your specific test format.

Step-by-Step Strategy for Percentage Questions on Test Day

Having a systematic approach for each percentage question prevents panic and reduces careless errors. Follow this process for every percentage question you encounter.

Step 1: Read the question carefully and identify what is being asked. Is the question asking for a percentage increase, a percentage decrease, a reverse percentage, a value expressed as a percentage of a total, or a percentage point change? The formula you use depends entirely on correctly identifying the question type.

Step 2: Extract the relevant numbers. If the question involves a table or chart, locate exactly which data points you need. Write them down or note them mentally before you start calculating. Misreading data is the single most common source of errors in data interpretation percentage questions.

Step 3: Choose your approach. For simple calculations, mental math shortcuts are fastest. For multi-step problems, use the calculator if one is provided. For multiple-choice questions with spread-out options, estimation may be sufficient.

Step 4: Calculate and check. Perform the calculation, then do a quick sanity check. Does the magnitude of your answer make sense? If you calculated a 200% increase but the values only doubled, something is right. If you calculated a 3% increase but the values nearly tripled, something is wrong.

Step 5: Watch for traps. Before selecting your answer, ask yourself whether the question is testing the distinction between percentage points and relative change, or whether successive percentage changes are involved. These are the two areas where test designers most frequently set traps.

Step 6: Manage your time. If a percentage question is taking more than two minutes and you are stuck, mark it for review and move on. You will score more points by answering three straightforward questions correctly than by spending five minutes on one difficult question. Come back to the marked question if you have time remaining at the end.

Practice Exercises: Test Your Percentage Skills

Working through practice problems is the most effective way to build both speed and confidence. Try these exercises under timed conditions, allowing yourself approximately 90 seconds per question.

Exercise 1: A company's workforce grew from 2,400 to 2,880 employees over two years. What was the percentage increase in the workforce?

Answer: (2,880 minus 2,400) divided by 2,400, multiplied by 100 equals 20%.

Exercise 2: After a 12% salary reduction due to restructuring, an employee now earns 35,200 pounds. What was the original salary?

Answer: 35,200 divided by 0.88 equals 40,000 pounds. The original salary was 40,000 pounds.

Exercise 3: A retailer increases prices by 10% and then applies a further 15% increase. What is the total percentage increase from the original price?

Answer: 1.10 multiplied by 1.15 equals 1.265. The total increase is 26.5%.

Exercise 4: In a survey of 1,500 respondents, 405 preferred Brand A and 315 preferred Brand B. What is the difference in preference between Brand A and Brand B, expressed in percentage points?

Answer: Brand A is (405/1,500) multiplied by 100, which equals 27%. Brand B is (315/1,500) multiplied by 100, which equals 21%. The difference is 6 percentage points.

Exercise 5: A department's expenses were 150,000 pounds in Q1, and represented 24% of the company's total expenses. What were the company's total expenses in Q1?

Answer: 150,000 divided by 0.24 equals 625,000 pounds.

Exercise 6: A product's market share increased from 12% to 15% over one year. What was the relative percentage increase in market share?

Answer: (15 minus 12) divided by 12, multiplied by 100 equals 25%. The market share grew by 25% in relative terms, or 3 percentage points in absolute terms.

If you found any of these exercises challenging, that is a strong signal that you should invest more time in targeted practice before your test. The numerical reasoning test practice package includes hundreds of percentage-based questions at varying difficulty levels, with full worked solutions.

How Percentage Questions Appear in Real Employer Assessments

Understanding how specific employers use percentage questions helps you tailor your preparation to the exact test you will face.

Google uses SHL-style numerical reasoning tests as part of its hiring process for many business and operations roles. The percentage questions typically involve data interpretation from complex tables showing revenue, user metrics, or advertising data across multiple time periods. You need to calculate growth rates, proportional contributions, and year-over-year changes. The questions are medium difficulty but require careful data extraction.

Deloitte uses Aon's cut-e platform for many of its graduate and experienced hire assessments. The cut-e numerical test is known for its extreme time pressure, with very short time limits per question. Percentage questions on this platform require fast mental arithmetic because you may not have access to a calculator. Accuracy under speed pressure is the key skill being tested.

Unilever has used a combination of Pymetrics gamified assessments and more traditional numerical reasoning tests. The traditional component includes percentage calculations embedded in business scenarios relevant to the consumer goods industry, such as market share analysis, sales growth, and margin calculations.

JP Morgan uses numerical reasoning tests that heavily feature financial data interpretation. Percentage questions involve calculating returns, growth rates, portfolio allocations, and comparative performance across different financial instruments. The questions assume a basic familiarity with financial terminology.

Civil Service Fast Stream uses bespoke numerical reasoning tests that present data in the context of public policy. You might need to calculate the percentage change in government spending on a particular programme, determine what proportion of a budget is allocated to different departments, or interpret statistical data about population demographics. The questions require careful reading because policy language can obscure relatively simple mathematical operations.

Regardless of which employer you are targeting, the underlying percentage skills are the same. The variation lies in the context, the data format, and the time pressure. Practice builds the transferable skills; familiarity with your specific test format eliminates surprises.

Building a Preparation Plan for Percentage Questions

Effective preparation for percentage questions follows a structured progression from foundations to exam-ready performance.

Week 1: Formula mastery. Commit all core percentage formulas to memory. Practice basic calculations until you can perform them without hesitation. Focus on accuracy first, speed second. Use flashcards or write out formulas daily until they are automatic.

Week 2: Mental math development. Practice the benchmark method, complement method, and estimation techniques described earlier. Set yourself timed challenges: calculate 10 percentage problems in 10 minutes using only mental arithmetic. Track your accuracy and identify which calculation types slow you down.

Week 3: Question type recognition. Work through practice sets that mix different percentage question types. The goal is to quickly identify whether a question requires a simple calculation, a reverse percentage, a successive change, or a percentage point distinction, and then apply the correct approach. Read questions carefully and practise identifying traps.

Week 4: Data interpretation integration. Move to full data interpretation practice sets where percentage questions are embedded within tables, charts, and graphs. This is the format you will encounter in real tests. Practice extracting data accurately and combining data reading with percentage calculations under timed conditions.

Ongoing: Full practice tests under exam conditions. Take complete numerical reasoning practice tests with strict timing. Review every wrong answer to understand whether the error was in your calculation, your data reading, your formula selection, or your time management. Targeted review of mistakes is where the biggest improvements come from.

For a comprehensive preparation strategy that covers all aspects of numerical reasoning beyond percentages, consult the aptitude test tips and strategies guide.

Start your percentage question practice today and build the confidence you need before your next assessment.

Frequently Asked Questions

What is the fastest way to calculate 15% of a number?

Break the calculation into components that you can do instantly in your head. Start by finding 10% of the number, which you do by simply moving the decimal point one place to the left. Then find 5%, which is half of the 10% value you just calculated. Add the two results together to get 15%. For example, to find 15% of 240: 10% is 24, and 5% is 12, so 15% is 36. This decomposition approach works for any percentage and is significantly faster than long multiplication, especially under the timed conditions of an aptitude test. With practice, you can perform these calculations in under ten seconds. The same principle applies to other percentages: 35% is three times 10% plus half of 10%, and 17.5% is 10% plus 5% plus 2.5%.

How do I find the original value after a percentage increase?

This is a reverse percentage problem, and the formula is straightforward once you understand the logic. If a value increased by X%, the new value represents (100 + X)% of the original, or equivalently, the original multiplied by (1 + X/100). To find the original, divide the new value by (1 + X/100). For example, if a price increased by 20% and is now 120 pounds, the original price is 120 divided by 1.20, which equals 100 pounds. The most common mistake candidates make is subtracting 20% of 120, which gives the wrong answer of 96 pounds. This error occurs because 20% of the original value is not the same as 20% of the new value. Reverse percentage questions appear frequently in assessments from SHL and Cubiks, and mastering this technique can be worth several marks on test day.

What is the difference between percentage points and percent?

Percentage points measure the absolute arithmetic difference between two percentage values, while a percentage change measures the relative difference expressed as a proportion of the starting value. For example, if a company's market share increases from 20% to 25%, the increase is 5 percentage points. However, in relative terms, the market share increased by 25% (because 5 divided by 20, multiplied by 100, equals 25%). This distinction is one of the most commonly tested concepts in aptitude assessments, and test designers frequently set traps by using ambiguous wording. When a question asks "by how many percentage points," give the absolute difference. When it asks "by what percentage," give the relative change. Always read the question wording carefully before calculating.

Do percentage questions always appear as standalone problems?

No, and in fact the majority of percentage questions in professional aptitude tests are embedded within larger data interpretation scenarios. You will typically be presented with a table, chart, or graph containing business data, and the questions will require you to extract specific values and then perform percentage calculations. Employers like Deloitte, JP Morgan, Google, and the Civil Service favour this format because it mirrors how percentages are used in real work situations. For example, you might see a table showing quarterly sales figures for five regions and be asked what percentage of total sales was contributed by the Northern region in Q3. The percentage calculation itself is simple division, but accurately extracting the right numbers from a complex data set under time pressure is where the real challenge lies.

Can I use a calculator for percentage questions in aptitude tests?

Calculator availability varies by test provider and employer. SHL tests typically provide an on-screen calculator, and most Civil Service assessments allow calculators as well. However, Aon's cut-e tests, which are used by employers like Deloitte, often restrict calculator use, requiring you to rely on mental arithmetic. Even when a calculator is available, strong mental math skills give you a significant speed advantage. Candidates who can quickly estimate that 23% of 450 is approximately 103 or 104 will finish faster than those who reach for the calculator for every calculation. The best preparation strategy is to practise both with and without a calculator. Build your mental arithmetic skills for speed, but also practise using an on-screen calculator efficiently so you are comfortable with whichever format you encounter.

How many percentage questions should I expect in a numerical reasoning test?

Percentage-based questions typically make up between 20% and 40% of a standard numerical reasoning test. In a 20-question assessment, which is a common format for providers like SHL and Cubiks, you can expect between 4 and 8 questions that involve percentage calculations. These may appear as straightforward percentage calculations, reverse percentages, percentage change problems, or as components of multi-step data interpretation questions. The exact proportion depends on the test provider and the role you are applying for. Finance-oriented assessments for employers like JP Morgan tend to feature a higher proportion of percentage questions, while tests for operational or technical roles might balance percentages with other numerical skills like ratio analysis or unit conversions. Regardless of the exact number, percentages are consistently one of the most frequently tested topics, which is why dedicating significant preparation time to them offers a strong return on investment.

Start Mastering Percentage Questions Today

Percentage questions are a predictable, practisable, and high-value component of every numerical reasoning test. The formulas are finite, the question types are well-defined, and the common traps are documented. This means that with focused preparation, you can turn percentage questions from a source of anxiety into a reliable source of marks.

The candidates who score highest on tests from SHL, Cubiks, Aon, and other providers are not necessarily the strongest mathematicians. They are the candidates who have practised the right question types, built reliable mental shortcuts, and developed a systematic approach that works under time pressure. Everything in this guide is designed to help you do exactly that.

Do not wait until the week before your assessment to start preparing. Percentage skills build incrementally, and the confidence that comes from genuine mastery cannot be rushed.

Get started with the complete practice package at Assessment-Training.com and give yourself the preparation advantage that makes the difference between a good score and a great one.