Strong preparation means choosing the right method and base before calculating. The worked examples below show where a percentage, probability or sufficiency question can change with one condition.
NMAT Quantitative Skills Pattern
Quantitative Skills has 36 questions in 52 minutes. It includes mathematics, data interpretation and data sufficiency. The section score is scaled from 12 to 120.
| Section detail | Rule |
|---|
| Questions | 36 |
| Time | 52 minutes |
| Score | 12-120 scaled |
| Negative marking | None |
| Question navigation | No return to earlier questions |
The average time works out to about 87 seconds per question. This includes reading a data set and choosing a method, not just performing calculations. The NMAT pattern has independent section clocks, so spare time from Language Skills cannot be added here.
NMAT Quantitative Skills Syllabus
| Topic family | Coverage |
|---|
| Number properties | Fractions, number relationships and logarithms |
| Arithmetic | Percentages, interest, ratios and averages |
| Algebra and probability | Equations, sequences, combinations and probability |
| Caselets and tables | Extract and compare quantities from written or tabular data |
| Graphs and charts | Interpret values, scales, proportions and changes |
| Data sufficiency | Decide whether the statements give enough information |
Build number and arithmetic fluency before tackling mixed data sets. Fractions, ratios and percentages are not isolated chapters: they also appear while comparing chart values, calculating averages or interpreting a table.
GMAC does not publish a fixed chapter-wise question quota. The full NMAT syllabus defines the topic families, while the 36-question count applies to the section as a whole.
Arithmetic: Percentages, Ratios and Averages
| Calculation | Correct setup |
|---|
| Increase from 80 to 100 | 20 / 80 x 100 = 25% |
| Decrease from 100 to 80 | 20 / 100 x 100 = 20% |
| 20% rise followed by 20% fall | 1.20 x 0.80 = 0.96; net 4% fall |
| Average of groups | Use the group sizes, not an unweighted mean of the averages |
Original example: A price of INR 100 rises by 20% to INR 120, then falls by 20% of INR 120 to INR 96. The result is a 4% decrease, not no change. The two percentages use different bases.
For averages, retain the number of items in each group. If 10 students average 60 and 20 students average 75, the combined average is (10 x 60 + 20 x 75) / 30 = 70. Averaging 60 and 75 directly would incorrectly give both groups equal weight.
When a ratio compares two quantities, write which quantity comes first. Interchanging 2:3 with 3:2 changes the answer even though both use the same numbers.
Algebra, Number Properties and Probability
For equations, distinguish a possible value from a unique value. The equation x squared = 16 has two real solutions, 4 and -4. The condition x is positive is needed to select only 4.
For number-property questions, keep the stated domain: positive integers, all integers and real numbers permit different cases. For sequences, test a proposed pattern against every supplied term before extending it.
Original probability example: A bag has three red and two blue balls. The probability of drawing two red balls without replacement is (3/5) x (2/4) = 3/10. After the first red draw, only two red balls remain among four balls. With replacement, the second fraction would instead remain 3/5.
In combinations questions, decide whether order creates a different outcome. Selecting two committee members is not the same task as filling the distinct posts of chair and secretary.
Data Interpretation: Tables, Graphs and Caselets
| Before calculating | Check |
|---|
| Units | Rupees, thousands, lakhs or percentages |
| Base | Whole population or one subgroup |
| Time | Same month/year or different periods |
| Chart scale | Equal steps and the correct axis |
| Requested result | Difference, ratio, percentage change or share |
Original example: A company's sales increase from INR 80 lakh to INR 100 lakh. The absolute increase is INR 20 lakh and the percentage increase is 25%. If the question asks for sales as a share of a larger total, that total becomes the denominator instead.
Read chart labels before treating the height of a bar as its value. In a caselet, convert the prose into a small table only after identifying which figures describe totals and which describe parts.
A percentage chart may require the overall total to calculate an actual quantity. Two equal percentage slices from populations of different sizes need not represent equal numbers.
Data Sufficiency: Enough Information, Not More Calculation
Data sufficiency asks whether the available statements determine the answer. Test each statement on its own, then combine them if needed. Read the answer-option scheme carefully rather than assuming every practice source uses the same lettering.
Original example: What is the value of real number x?
| Information about real number x | Can it determine x? |
|---|
| Statement 1: x squared = 9 | No: x can be 3 or -3 |
| Statement 2: x is positive | No: many positive values remain |
| Both statements together | Yes: x = 3 |
Statement 1 gives two possible values. Statement 2 gives many. Together they leave exactly one. The important step is proving uniqueness; a long calculation is not required.
For a yes/no sufficiency question, the information is sufficient when it forces one consistent answer, whether that answer is yes or no. Finding one possible case does not settle the question if a second valid case gives the opposite answer.
How to Prepare Quantitative Skills
| Difficulty | Focused revision |
|---|
| Percentage base errors | Write the starting value below the change |
| Slow data calculations | Reduce ratios and align units before multiplying |
| Algebra errors | State the domain and test all possible roots |
| Probability errors | Check replacement and whether order matters |
| Data sufficiency errors | Look for two valid answers before declaring sufficiency |
Solve a weak topic without a clock until you can explain the method. Then mix it with related topics: percentages with data interpretation, equations with number conditions, and probability with combinations.
Use the NMAT Quantitative Skills preparation guide to organise section practice. While working through NMAT question papers and practice material, record the setup as well as the final answer. A correct answer reached through an invalid shortcut may fail when the numbers change.
During timed practice, separate calculation delays from reading mistakes. More arithmetic drills will not fix an incorrectly chosen denominator. Revisit the exact step that caused the error, then test it in another question.