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Percentile Calculator

The Percentile Calculator computes your percentile rank given your score and the total number of students, or calculates what score corresponds to a given percentile. Essential for JEE, NEET, CAT, and all competitive exam results.

Last reviewed: June 2026 Formula shown No signup required

Educational estimate. Calculator results are for planning and information only, not financial, tax, medical, legal, or engineering advice. Verify important decisions with official sources or a qualified professional.

Percentile Calculator

Calculate Percentile Rank from Score or Data

Your exam score

Used for Score → Percentile mode

Used for Score → Percentile mode

Enter all scores separated by commas

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📐 Formula & Method

Percentile (Count method)

Percentile = (Number of values below yours / Total values) × 100

Standard percentile rank formula.

Percentile (Exam method)

Percentile = (Students scoring below you / Total students) × 100

Used in JEE, NEET official results.

JEE NTA Formula

NTA Percentile = 100 × (Students with raw score ≤ yours / Total)

NTA uses ≤ (less than or equal) in the numerator.

📋 How to Use

  1. 1

    Select whether you want to calculate from a score or a dataset.

  2. 2

    For score mode: enter your score, total students, and students who scored below you.

  3. 3

    For dataset mode: enter all scores as comma-separated values and your score.

  4. 4

    Click "Calculate" to see your percentile rank.

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What Is Percentile and How Is It Calculated?

A percentile tells you what percentage of a group scored at or below your score. A 95th percentile means you scored better than 95% of the group. Percentile is NOT the same as percentage — 75% marks could be the 50th or the 99th percentile depending on how difficult the exam was and how others performed.

JEE Main uses the NTA percentile formula: NTA Percentile = 100 × (Number of candidates with raw score equal to or less than the candidate's score) ÷ (Total number of candidates). This is calculated separately for each session and then normalised across sessions.

In statistics, the percentile divides a dataset into 100 equal parts. The median is the 50th percentile. The first quartile (Q1) is the 25th percentile, and the third quartile (Q3) is the 75th percentile. These are widely used in standardised testing, growth charts, and salary surveys.

🔬 Methodology & Accuracy

Formula: Uses the standard mathematical formula shown in the Formula & Method section above. All computations run client-side in your browser — no data is sent to our servers.

Data sources: Tax bands, contribution limits and regulatory rates are taken from official US (IRS, SSA) and UK (HMRC, gov.uk) publications for the current tax year, and updated when bands change.

Last reviewed: June 2026 · Accuracy: Results are precise to two decimal places using IEEE-754 double-precision arithmetic. Intended for educational and planning use only.

For informational purposes only. Results are estimates based on the inputs and formulas provided. For financial, tax, medical, or legal decisions, consult a qualified professional. Rates and regulations change — always verify current figures with official sources.

❓ Frequently Asked Questions

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