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  1. Home
  2. Mathematics
  3. Statistics & Data Analysis
  4. Descriptive Statistics
  5. Grade Average Calculator

Rechnerpilot Calculator

Grade Average Calculator

Quickly calculate a grade average: a simple mean of all grades or a weighted average with individual weights – including the best and worst grade and calculation steps.

Available
Selection

What should be calculated?

Inputs

Enter values

Live
UnweightedEvery grade counts equally – the arithmetic mean of all grades.

Grades

Start with one grade and only add as many rows as you need.

1/12

Grade 1

Grade as a number (e.g. 1 to 6).

Load example

For illustration only – your own calculation is what counts.

Result

Understand the result
StatusReady
ReadyResult appears here

Enter your values. The result will appear automatically.

NoteEnter at least one grade to calculate the average.
Is the result incorrect? Report an error

Calculation note

This calculation is for general orientation only. The result is based on your inputs and the stated assumptions, and may contain rounding.

Terms of use

Explanation

How Grade Average Calculator works

The grade average combines several individual grades into a single figure. In the simplest case every grade counts equally – then the average is the arithmetic mean of all grades.

As soon as individual results count differently – for example exams versus oral grades, or modules with different ECTS credits – a weighted average is formed. Each grade is multiplied by its weight, all products are added up and divided by the sum of the weights.

Unweighted averageØ = (n₁ + n₂ + … + nₖ) / k

All grades are added up and divided by their count k.

Weighted averageØ = Σ(nᵢ · gᵢ) / Σ gᵢ

Each grade nᵢ is multiplied by its weight gᵢ; the sum is divided by the sum of the weights.

Only the ratio of the weights matters

Whether you enter the weights as 2 and 1 or as 4 and 2 does not change the result – all that matters is their ratio to one another.

Knowledge

Arithmetic and weighted mean

The average combines several grades into a single figure.

The arithmetic mean treats all values equally. The weighted mean gives each value a weight and divides the weighted sum by the sum of the weights.

  • Unweighted: all grades count equally (weight 1).
  • Weighted: exams or modules count more than other results.
  • Only the ratio of the weights affects the result.

Practice

Practical examples

For illustration only – your own calculation is what counts.

Simple grade average

Three exams with the grades 1, 2 and 3 give an average of 2.0.

Result: Average of 1, 2 and 3 = 2.0 (best grade 1, worst grade 3).

Weighted grade average

An oral grade 2 (weight 1) and an exam grade 3 (weight 2) give a weighted average of 2.67.

Result: (2·1 + 3·2) / (1 + 2) = 8 / 3 ≈ 2.67.

Notes

Common mistakes

  1. Forgetting the weighting

    Exams and oral grades are treated equally, even though the exam counts double according to the rules.

    In „Weighted“ mode, give each grade its weight (e.g. exam 2, oral 1). Only then does the average match the actual rules.

  2. Grade and weight swapped

    The grade is entered in the weight column and vice versa, which completely distorts the result.

    The first column is for the grade, the second for its weight. The weight says how often the grade counts – not how good it is.

  3. Decimal grades written incorrectly

    A grade like 2.5 is entered as „25“ or with an unclear separator.

    German decimals like 2,5 are recognized correctly; the point (2.5) works too. Make sure there is exactly one decimal separator.

FAQ

Frequently asked questions

What is the difference between a weighted and an unweighted average?

With the unweighted average every grade counts equally: you add up all grades and divide by their count. With the weighted average each grade is given a weight (for example exam ×2, oral ×1). Then each grade is multiplied by its weight, the products are added up and divided by the sum of the weights.

Which grading system does the calculator support?

The calculator works with plain numbers and accepts values from 0 to 100. This makes it work for German school grades 1–6, for upper-secondary points 0–15 and for point- or percentage-based systems. However, it does not know any school-specific conversion tables.

How do I enter weights correctly?

In „Weighted“ mode, enter a weight next to each grade that reflects its importance – for example 2 for an exam that counts double and 1 for an oral grade. Only the ratio of the weights matters: 2 to 1 gives the same result as 4 to 2. If a weight is missing, the calculator uses 1.

How is the grade average rounded?

The calculator shows the average as precisely as possible and rounds only for display. How schools or universities round the average for a report card is regulated differently – check the relevant examination or promotion regulations for that.

Limits

Limitations

  • The calculator works with plain numbers (0 to 100) and knows no school-specific conversions, such as from upper-secondary points to grades.
  • It applies no official rounding or promotion rules. The relevant examination regulations apply for the final report grade.
  • Tendency grades like „2+“ or „3-“ must first be translated into numbers (e.g. 1.7 or 3.3) before they are entered.

Last reviewed: 24/08/2026

Sources

Sources and references

  • Vereinbarung über die Schularten und Bildungsgänge im Sekundarbereich IKultusministerkonferenz (KMK)

    Basis for assessing performance and awarding grades in lower secondary education (KMK, German education standards), on which the formation of report grades from individual results builds.

    View sourceRetrieved: 08/24/2026 · Verified on: 08/24/2026
  • Arithmetisches und gewichtetes MittelWikibooks – Mathematik für Schüler

    Freely accessible derivation of the arithmetic and the weighted mean as measures of location for a set of numbers.

    View sourceRetrieved: 08/24/2026 · Verified on: 08/24/2026

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Rule of Three Calculator

The rule of three is suitable for simple proportional conversions.

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