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Average Calculator: Simple Averaging for Grades and More
An average is the sum of a set of values divided by the count of those values. It’s one of the most basic calculations in math, and it shows up everywhere. Averaging test scores, averaging assignment grades, averaging stock returns, averaging temperatures. This average calculator computes simple averages where every item counts equally. Enter your values as percentages, points, or letter grades, and it calculates the mean. The average percentage, plus the letter grade and GPA that the average translates to.
three Ways To Calculate THE Average
How to Average Calculator
Each row is one value. You can enter values in three formats
Percent (%)
Enter the percentage directly. If you got 88% on a test, select Percent and enter 88. This is the basic and most used way to calculate.
Points
Enter earned points and possible points. If you got 46 out of 50 on a quiz, select Points and enter 46 / 50. The calculator converts this to 92%.
Letter (A–F)
Pick a letter grade from the dropdown. The calculator converts it to a percentage based on the grading scheme you selected (US, UK, ECTS, or Australian).
You can mix types. One row can be Percent (88%), another can be Points (46/50), and another can be Letter (B+). The calculator converts everything to percentages, then averages them.
Add as many rows as you need. The calculator shows your average percentage, the corresponding letter grade and GPA, and the range (lowest to highest value). It also gives you a contextual summary based on where your average sits within that range.
What Simple Average Means
A simple average treats all your values equally. Every item you enter counts the same in the final result, regardless of what it represents or how important it might be.
The formula is straightforward:
Average = sum of all values ÷ count of values
If you have five test scores, 85%, 90%, 78%, 92%, 88%, the average is: 85 + 90 + 78 + 92 + 88 ÷ 5 = 433 ÷ 5 = 86.6%.
That is different from a weighted average, in which some values carry more weight in the result. In a weighted average, you would assign weights like “this test counts twice as much as that quiz,” and the formula changes to account for those weights. This calculator does not do that. It is purely equal weighting. Every value counts the same.
Most of the time, when someone says “average” without any qualifiers, they mean simple average. That is what this calculator computes. If you need weighted averaging for items with different levels of importance, there are specific calculators for that. But if you need “add these numbers and divide by the count,” you are in the right place.
When to Use Which
Simple Average vs. Weighted Average
The difference between a simple average and a weighted average is whether all your values count equally.
Simple average this calculator: Every value counts the same. If you have three test scores, 80%, 90%, 100%, the average is 80 + 90 + 100 ÷ 3 = 90%. All three tests had equal influence on the result.
Weighted average: Some values count more than others. If the first test had a weight of 1, the second a weight of 2, and the third a weight of 3, the weighted average is (80×1 + 90×2 + 100×3) ÷ (1+2+3) = 80 + 180 + 300 ÷ 6 = 93.33%. The third test raised the average because it carried the highest weight.
Use a simple average when:
- You are averaging test scores or assignment grades that all count equally.
- You are calculating a basic mean of any set of numbers.
- You do not have weights or importance levels assigned to your values.
- You need to know “what is the average of these numbers.
Use a weighted average when:
- Different values have different levels of importance.
- Your syllabus says things like Homework 20%, Tests 50%, Final 30%.
- Some items should count more in the average than others.
If you need a weighted average, use the weighted average calculator. If you are averaging course grades weighted by credit hours, use the grade average calculator. But if you need a simple, equal-weight average, this calculator is the right tool.
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