Once the answer key comes out, almost everyone does the same thing: count right answers, count wrong ones, and try to work out a score. It is easy to slip up, because the four sections carry different marks. Let's set it out properly.
The numbers you need
| Section | Questions | Correct | Wrong | Maximum |
|---|---|---|---|---|
| Mathematics | 50 | +12 | −3 | 600 |
| Analytical Ability and Logical Reasoning | 40 | +6 | −1.5 | 240 |
| Computer Awareness | 20 | +6 | −1.5 | 120 |
| General English | 10 | +4 | −1 | 40 |
Unattempted questions score zero. This is the pattern in the 2026 brochure (and the 2024 one).
The formula
For each section:
Your total is the sum of the four sections, out of 1,000.
Example 1: a balanced attempt
Suppose you attempted:
| Section | Correct | Wrong | Skipped |
|---|---|---|---|
| Mathematics | 22 | 8 | 20 |
| Reasoning | 28 | 6 | 6 |
| Computer Awareness | 13 | 3 | 4 |
| English | 7 | 2 | 1 |
Step 1: Mathematics: .
Step 2: Reasoning: .
Step 3: Computer Awareness: .
Step 4: English: .
Total: out of 1,000.
Example 2: why Mathematics dominates
Compare two students with the same total number of correct answers (60) and no wrong answers:
| Student A | Student B | |
|---|---|---|
| Maths correct | 30 | 15 |
| Reasoning correct | 20 | 30 |
| Computer correct | 7 | 10 |
| English correct | 3 | 5 |
| Score |
Same number of right answers, a 94-mark gap. One Mathematics question is worth two Reasoning questions and three English questions.
Example 3: is guessing worth it?
With four options and a 25% penalty, a pure random guess in Mathematics is worth very little on average:
That is slightly positive for Mathematics, but only if you truly pick at random among four options. In practice the numbers change once you can rule out choices:
| Options left | Expected marks per Maths guess |
|---|---|
| 4 | |
| 3 | |
| 2 |
The same pattern holds in the other sections, because each penalty is exactly a quarter of the marks. So:
- Blind guessing gains almost nothing on average and adds risk.
- Eliminating even one option makes a guess clearly worthwhile on average.
There is one more rule to keep in mind: the brochure disqualifies anyone with zero or negative marks in Mathematics. A string of wrong guesses in a section you found hard can push you under that line.
Example 4: checking against the answer key
When the provisional key is released, open your response sheet and mark each question as correct, wrong or not attempted. Then fill a small table like the one in Example 1 and apply the formula. If you raise a challenge and it is accepted, recalculate with the revised key.
Common mistakes when calculating
- Using +4/−1 for every section. Only English uses those marks.
- Forgetting the half-marks: 3 wrong answers in Reasoning cost 4.5, not 4 or 5.
- Counting skipped questions as wrong.
- Comparing totals with friends who used different keys.
For why the weighting matters so much for ranks, see how the marking scheme rewards Mathematics. For the full exam overview, go to the NIMCET 2027 guide.
Frequently Asked Questions
How is the NIMCET score calculated?
Add correct answers times their marks in each section, subtract wrong answers times the penalty, and add the four sections for a total out of 1,000.
What is the negative marking in NIMCET?
A quarter of the question's marks: −3 in Mathematics, −1.5 in Reasoning and Computer Awareness, and −1 in English.
Do unattempted questions lose marks?
No. Skipped questions score zero.
Can I be disqualified for a low Mathematics score?
Yes. Zero or negative marks in Mathematics, or in total, lead to disqualification.