Placement12 min read

TCS NQT Aptitude: 30 Practice Questions with Solutions

By the QUFF Team

The TCS National Qualifier Test is sectionally timed, and that single structural fact should shape how you prepare. A candidate who can solve everything given unlimited time still fails a section that allows roughly a minute per question. These thirty questions are the kind the aptitude portion uses, and the final set covers the pacing decisions that matter more here than raw ability.

A pie chart, a rising bar graph, a lightbulb and gears on a light background, representing aptitude practice

Why sectional timing changes the preparation

In a test with one overall time limit, strength in one area buys time for weakness in another. In a sectionally timed test it does not. Finishing numerical ability with ten minutes to spare gains nothing if the reasoning section then runs out of time, because the spare minutes do not transfer.

The practical consequence is that preparation should be balanced rather than optimised. A candidate strong in quantitative aptitude and weak in verbal ability is not well prepared for this format, however good the average looks - and the fix is to practise each section against its own clock rather than doing mixed untimed sets.

What the test covers, and the caveat

The aptitude portion has broadly covered numerical ability, reasoning ability and verbal ability, with programming and coding handled separately for technical roles. TCS updates the structure between hiring cycles, so treat any pattern you find online - including this description - as indicative rather than current.

Confirm the sections, timing and any sectional requirements on the official TCS NQT page for your test window before building a study plan around them. Preparation built on a stale structure wastes effort on sections that may no longer carry the same weight. The underlying aptitude topics change far more slowly than the packaging does.

Formulas worth having automatic

Confirm the current NQT structure on the official TCS careers portal before your test window.
TopicRelationNote
Percentagex% of N = N × x/100
Profit percentage(SP − CP)/CP × 100always on cost price
DiscountSP = MP × (1 − d/100)on marked price
Simple interestPRT/100
Compound interestP(1 + R/100)^T − P
Time and workcombined rate = 1/a + 1/bdays = reciprocal
Speeddistance / timewatch unit conversions
Averagesum / countreconstruct the sum first
Ratio a:b of total Tparts are aT/(a+b), bT/(a+b)
Successive percentage changemultiply the factorsnot additive

The five mistakes that cost the most marks

  • Practising untimed. The constraint is speed within a section, and untimed practice trains something else entirely.
  • Preparing only quantitative aptitude. Reasoning and verbal carry their own sections and their own clocks.
  • Adding successive percentage changes. A 20% rise followed by a 20% fall is a net 4% loss, not zero.
  • Calculating fully when approximating would do. Estimating to one significant figure often identifies the answer immediately.
  • Refusing to abandon a question. On a per-section clock, three minutes spent on one item can cost two easier ones.

Practice set 1: numerical ability

1. What is 15% of 240?

36. Split the percentage rather than multiplying directly: 10% of 240 is 24, and 5% is half of that at 12, so the total is 36. This decomposition - 10% is a decimal shift, 5% is half of it, 1% is another shift - handles almost any percentage mentally and is far faster than setting up a fraction.

2. An article costing 400 is sold for 500. What is the profit percentage?

25%. Profit is 500 − 400 = 100, and profit percentage is always calculated on the cost price: 100/400 × 100 = 25%. Calculating it on the selling price would give 20%, which is the standard distractor. Profit and loss percentages are on cost price unless a question explicitly says otherwise.

3. Divide 350 in the ratio 3:4.

150 and 200. The total number of parts is 3 + 4 = 7, so one part is 350/7 = 50. The shares are therefore 3 × 50 = 150 and 4 × 50 = 200. Finding the value of one part first is the reliable method, and checking that the two shares sum to the original total catches most errors.

4. The average of five numbers is 14. Four of them are 10, 12, 16 and 18. Find the fifth.

14. If the average of five numbers is 14, their sum is 5 × 14 = 70. The four known values sum to 56, so the fifth is 70 − 56 = 14. Reconstructing the total from the average is the step that turns nearly every average question into simple subtraction.

5. A can finish a job in 10 days and B in 15 days. How long together?

6 days. Work in rates rather than days: A does 1/10 per day and B does 1/15, so together they do 1/10 + 1/15 = 3/30 + 2/30 = 5/30 = 1/6 per day. The time is the reciprocal, 6 days. Adding or averaging the days directly is wrong and is the usual trap.

6. How long does a 60 km journey take at 40 km/h?

1.5 hours, or 90 minutes. Time is distance over speed: 60/40 = 1.5 h. The main hazard in this topic is unit consistency - if speed is given in m/s and distance in km, convert before dividing. Multiply by 5/18 to go from km/h to m/s and by 18/5 for the reverse.

7. Find the simple interest on 5000 at 8% for 3 years.

1200. Simple interest is PRT/100 = 5000 × 8 × 3/100 = 1200. Simple interest is the same every year, which is what distinguishes it from compound interest - and comparing the two on the same principal is a common question format.

8. Find the compound interest on 10000 at 10% for 2 years.

2100. The amount is 10000 × (1.1)² = 12100, so the interest is 2100. Simple interest on the same terms would be 2000, and the extra 100 is the interest earned on the first year's interest. For two years the difference between CI and SI is always P(R/100)², which is a useful shortcut.

9. Complete the series: 2, 6, 12, 20, 30, ?

42. The differences are 4, 6, 8 and 10 - increasing by 2 each time - so the next difference is 12 and the next term is 30 + 12 = 42. Always compute the differences first; if they are not obvious, compute the differences of the differences before looking for ratios.

10. A price rises 20% and then falls 20%. What is the net change?

A 4% decrease. Successive percentage changes multiply rather than add: 1.20 × 0.80 = 0.96, so the final value is 96% of the original. Answering zero is the standard error - the decrease applies to the already-increased amount, so it removes more than the increase added.

Practice this now

Practice set 2: reasoning ability

11. How should you approach a coding-decoding question?

Compare the given code with the original word letter by letter and look for a consistent shift, a reversal, or a positional rule. Write the alphabet positions if the shift is not obvious. Most codes use one of about four rules, so identifying which one applies is faster than trying to decode directly.

12. What is the method for a blood relations question?

Draw a family tree rather than reasoning verbally. Use a standard notation - a horizontal line for spouses, vertical lines for children, and symbols for gender. Working from the statement's last clause backwards is often easier, since the final relationship usually anchors the diagram.

13. How do you reliably solve syllogism questions?

Draw Venn diagrams rather than applying memorised rules. Represent each statement as circles, then test whether the conclusion holds in every possible arrangement - not just one. A conclusion follows only if it is true in all valid diagrams, which is why checking a single case is insufficient.

14. What is the method for a seating arrangement puzzle?

Draw the arrangement and fill in the most constrained information first - a fixed position is worth more than a relative one. Track what you know and what remains uncertain separately, and use elimination rather than guessing. If a constraint mentions 'immediately', treat it as adjacency rather than mere order.

15. A person walks 3 km north then 4 km east. How far are they from the start?

5 km. The two legs are perpendicular, so the direct distance is √(3² + 4²) = 5 km. Direction-sense questions almost always reduce to a right triangle, and the 3-4-5 and 5-12-13 combinations appear frequently enough to be worth recognising on sight.

16. How do you approach an alphabet series question?

Write the letter positions as numbers, then look for the pattern in those numbers. A series that looks arbitrary as letters often becomes obvious as +2, +3, +4. Watch for alternating patterns, where odd and even positions follow separate rules - a common construction.

17. What is the method for an analogy question?

State the relationship in the first pair as a sentence, then apply that exact sentence to the second pair. If several options fit loosely, make the sentence more specific until only one survives. Vague relationships are what make analogy questions ambiguous, so precision in stating them is the whole technique.

18. How do you handle odd-one-out questions?

Look for the property shared by the majority rather than the oddity itself. Check several categories in turn - meaning, spelling, mathematical property, part of speech - since the intended distinction may not be the first one you notice. If two options seem odd, you have found the wrong shared property.

Practice set 3: verbal ability

19. What is the most efficient approach to reading comprehension under time pressure?

Read the questions first, then the passage with those questions in mind. Most questions send you to a specific paragraph, so reading with a target is faster than reading comprehensively and then searching. Answer only from the passage - outside knowledge is a reliable source of wrong answers.

20. What errors appear most often in error-spotting questions?

Subject-verb agreement, particularly when a phrase separates the subject from the verb; tense consistency across a sentence; incorrect prepositions; and misplaced modifiers. Reading the sentence aloud in your head catches many of these, but agreement errors across a long intervening phrase usually need deliberate checking.

21. How do you approach sentence completion questions?

Find the structural signal before considering the options. Words like although, however, therefore and because fix the logical direction of the answer. Predict your own word for the blank, then find the closest option - reading the options first often talks you into a word that sounds sophisticated but contradicts the sentence.

22. How should you prepare vocabulary for a placement test?

Focus on mid-difficulty academic words that appear in business and technical writing rather than rare literary ones. Learn words in context rather than as isolated definitions, since these tests usually ask you to choose between four plausible words rather than to recognise an obscure one.

23. What is the method for para jumble questions?

Identify the opening sentence first - it usually introduces a subject without referring back to anything. Then follow the chain of pronouns and connectives, since each subsequent sentence normally refers to something already introduced. Checking that the final order reads naturally end to end catches most errors.

24. Why is verbal ability worth preparing despite feeling unteachable?

Because it is the section most candidates neglect, which makes it the easiest place to gain a relative advantage. Reading comprehension and error spotting both improve measurably with practice, and in a sectionally timed test a weak verbal score cannot be offset by strength elsewhere.

Practice set 4: test strategy

25. Why does sectional timing change how you should practise?

Because time cannot be transferred between sections. Finishing one early gains nothing, and running short in another cannot be recovered. So practice should be per section against its own clock, and preparation should be balanced across sections rather than concentrated on your strongest.

26. Why should you check whether there is negative marking?

Because it determines whether guessing is worthwhile. Without a penalty, never leave a question blank - a guess has positive expected value. With a penalty, guessing is only worth it when you have eliminated enough options. Confirm the current marking scheme on the official page, since it can change between cycles.

27. When is approximation the right approach?

Whenever the options are far enough apart that one significant figure distinguishes them. Estimating 19% of 412 as 20% of 400, giving 80, is usually enough to identify the answer. Scan the options before calculating - if they are close together you need exact work, and if they are spread you rarely do.

28. How should you decide to abandon a question?

Set a personal time limit per question - typically around a minute - and flag anything that exceeds it. On a per-section clock, three minutes on one hard item can cost you two easier ones. Abandoning is not failure; it is the correct decision under a time constraint, and it needs practising like anything else.

29. What practice pattern works best for this kind of test?

Regular short timed sets rather than occasional long ones, with every wrong answer reviewed. The goal is speed on familiar question types, and speed comes from repeated exposure spaced over weeks. Six to eight weeks of consistent daily practice is a realistic target from a school-mathematics starting point.

30. What should you verify before finalising a study plan?

The current test structure on the official TCS careers portal - sections, timing, marking scheme and whether any sectional requirement applies. Company test formats change between cycles, and building a plan around a pattern found in an old forum post is a common and avoidable waste of preparation time.

How to prepare efficiently

  • Practise each section against its own clock from the start. This is the single adjustment that matters most for a sectionally timed test.
  • Balance your preparation. Strength in one section cannot compensate for weakness in another here.
  • Drill percentage decomposition and the rate method for time-and-work until both are automatic.
  • Scan the options before calculating, and approximate whenever they are widely spread.
  • Review every wrong answer and classify it - method error, arithmetic slip, or ran out of time. The three need different fixes.
  • Confirm the current pattern on the official portal before building your plan around any structure.

Turn this into active practice

Aptitude preparation fails in a specific way: candidates practise until they can solve everything, then discover on test day that solving everything slowly is not the same as passing. The constraint is the clock, and only timed practice trains for it.

The TCS NQT aptitude quiz on QUFF generates fresh questions across numerical ability, reasoning and verbal ability, marks them instantly and explains each answer. Do timed sets that match the section lengths, and track not just accuracy but how many questions you left unattempted - that second number is what sectional timing punishes.

The bottom line

Now go test yourself

The questions worth rechecking are 2, 5, 8, 10 and 27 - profit on cost price rather than selling price, the rate method for combined work, the CI-minus-SI shortcut, successive percentages multiplying, and knowing when to approximate. Those five recur across every company aptitude test, not just this one.

For final revision, take one timed section-length set and record two numbers: how many you got right, and how many you never reached. If the second number is not near zero, pacing rather than ability is what needs work.

FAQs

Frequently asked questions

What does the TCS NQT aptitude portion cover?

Broadly numerical ability, reasoning ability and verbal ability, with programming and coding rounds handled separately for technical roles. TCS revises the structure between cycles, so confirm the current sections and timing on the official NQT page for your test window.

Why does sectional timing matter so much?

Because unused time in one section does not carry over to another. A candidate strong in quantitative aptitude but weak in verbal cannot compensate, since each section has its own clock. This is why balanced preparation matters more here than raising an already-strong area.

How long should I prepare for a placement aptitude test?

Six to eight weeks of consistent daily practice is realistic for someone starting from school-level mathematics. The concepts are familiar; what takes time to build is the speed to apply them under a clock, and that only develops through regular timed practice.

Is a 20% increase followed by a 20% decrease a net zero change?

No - it is a 4% decrease. Successive percentage changes multiply rather than add, so the factor is 1.20 × 0.80 = 0.96. The decrease applies to the already-increased amount, which is larger, so it removes more than the increase added.

Should I guess if I do not know an answer?

It depends on the marking scheme. Without negative marking, always guess rather than leave a blank. With a penalty, guess only after eliminating enough options to shift the expected value in your favour. Confirm the current scheme on the official page before deciding.

How much of my preparation should go to verbal ability?

More than most candidates give it. Verbal is the section most often neglected on the assumption that it cannot be improved, which makes it the easiest place to gain relative advantage - and under sectional timing a weak verbal score cannot be offset elsewhere.

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