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Grade Curve Calculator

Calculate your curved score, grade letter, and percentile rank based on test statistics. Enter the total test population, highest score, lowest score, and your raw score to get instant results.

Test Information

Number of students who took the test (1 to 1,000,000+)
Top score in the test (0 to 100)
Lowest score in the test (0 to 100)
Your actual test score (0 to 100)

Validation Rules

  • Highest Score ≥ Raw Score ≥ Lowest Score
  • Lowest Score ≤ Highest Score
  • Population ≥ 1

Calculation Results

Curved Score
0.00
Grade Letter
-
Rank
-
Percentile
-
Bell Curve Distribution

Understanding Grade Curve Calculator

What is Grade Curving?

Grade curving is a method used to adjust test scores based on the distribution of scores in a test. It helps normalize scores when a test is particularly difficult or easy, ensuring fair evaluation across different test administrations.

How is Curved Score Calculated?

Curved Score = ((Raw Score - Lowest Score) / (Highest Score - Lowest Score)) × 100

This formula scales your raw score to a 0-100 scale based on the actual score range in the test.

Grade Letter System

  • A+: 90-100 (Excellent)
  • A: 80-89 (Very Good)
  • B+: 70-79 (Good)
  • B: 60-69 (Above Average)
  • C+: 50-59 (Average)
  • C: 40-49 (Below Average)
  • D: 30-39 (Poor)
  • F: 0-29 (Fail)

Rank and Percentile

Rank indicates your position among all test takers (1 = highest score). Percentile shows the percentage of students who scored lower than you. For example, a 90th percentile means you scored better than 90% of test takers.

Rank = ((Highest Score - Raw Score) / (Highest Score - Lowest Score)) × Total Population
Percentile = ((Total Population - Rank) / Total Population) × 100

Example Calculation

Example scenario:

  • Total Population: 100 students
  • Highest Score: 95
  • Lowest Score: 45
  • Your Raw Score: 75

Curved Score = ((75 - 45) / (95 - 45)) × 100 = (30 / 50) × 100 = 60.00
Grade Letter: B (since 60 falls in the 60-69 range)
Rank ≈ 40 (assuming linear distribution)
Percentile ≈ 60% (better than 60% of students)

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