Grade Average Calculator
Add up how you are doing across several grades. Enter your scores as percentages to get the straight average and the letter grade it lands on.
Your numbers
Result
- Grades counted
- 4
| Item | Value |
|---|---|
| Grades entered | 4 |
| Sum | 344 |
| Average | 86.00% |
| Letter grade | B |
How the average works
This is a simple, unweighted average: add the grades and divide by how many there are. For 88, 92, 79 and 85 that is 344 ÷ 4 = 86%, which lands as a B on the common scale.
One assumption is doing all the work here, and it is worth naming: every grade counts exactly the same. A five-point pop quiz carries the same influence as a final exam. That is either fine or badly wrong depending on the course, and the calculator has no way to tell which — only your syllabus knows.
A quick sanity check that never fails: the average must land between your lowest and highest grade. Here, between 79 and 92. If a result falls outside that range, something went wrong in the arithmetic, not in the semester.
When a simple average is the wrong tool
Most courses do not grade everything equally. A syllabus reading homework 20%, quizzes 15%, midterm 30%, final 35% is describing a weighted average, and running a simple average over those four category scores will give you a different number from the one your instructor computes. How different depends on where your strengths sit. Score 95 on homework and 70 on the final, and the simple average of 82.5 flatters you badly — under the real weights that combination is worth around 78. The plain average is generous exactly where you least want it to be: it discounts the things that count most. The rule for choosing: use a simple average when the items genuinely are interchangeable — ten quizzes of equal value, five equally weighted labs. The moment the syllabus assigns different percentages, switch to the weighted-grade calculator and enter the weights it lists.
You cannot average your averages
The most common way to get a course grade wrong is to average numbers that are already averages over groups of different sizes.
Say your homework average is 95% across 12 assignments and your exam average is 75% across 2 exams. Averaging those two figures gives 85%. But if the course grades every point equally, the correct answer weights by how many items each average represents: (95×12 + 75×2) ÷ 14 = 92.1%. The homework, being twelve items, dominates.
And if the syllabus instead weights homework at 20% and exams at 80%, the answer is (95×20 + 75×80) ÷ 100 = 79%. Three plausible numbers — 85, 92.1, 79 — from the same two averages. Only one of them is your grade, and which one depends entirely on the weighting the course actually uses.
Percentages behave the same way. Getting 90% on a 10-question quiz and 60% on a 90-question exam is not 75%: it is 9 + 54 = 63 correct out of 100, or 63%. The general principle is short — when the groups differ in size, size is the weight — and averaging averages is only safe when the groups are identical.
What a single zero does
Averages are unusually vulnerable to one very bad score, and the numbers are more brutal than most people expect.
Five assignments at 90% average 90%, a solid A-. Miss one and take a zero, and the average becomes (90×4 + 0) ÷ 5 = 72% — a C-. Two full letter grades gone, from one missing assignment, with four excellent scores untouched.
Spreading the risk helps but does not fix it. With ten assignments at 90%, a single zero still drops you to 81%, a full letter down. This is the arithmetic behind every instructor's warning about turning things in: a zero is not a bad grade, it is a structurally different kind of number, because it sits so far outside the range everything else occupies. A 50% on that same assignment would only cost you eight points instead of eighteen.
It also explains why many syllabi drop the lowest score. If yours does, remove that grade before entering the rest here — otherwise you are calculating a penalty your instructor is not applying.
The letter grade is a local decision
The calculator maps your average onto the widely used US scale — A at 90 and up, B from 80, C from 70, D from 60 — with plus and minus splitting each band. That is a common convention, not a national standard, because there is no national grading standard in the United States. Cutoffs genuinely vary. Some institutions set an A at 94, some at 93, some at 90. Some do not use plus and minus at all. Some departments run a straight ten-point scale while others in the same school do not, and individual instructors are often free to set their own within a departmental policy. So treat the letter here as an informed guide and take the actual thresholds from your syllabus, which is the document that governs. This matters most in exactly the situation where you care most: if your average is 89.4 and the letter shown is a B+, whether that is truly a B+ or an A- comes down to your instructor's cutoff and rounding policy, and that is a question to ask rather than to infer.
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