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Required Average Calculator

Find the average needed on remaining coursework to reach a target overall grade.

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Required Average Calculator

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GPA, Grades & Test Scores

GPA, weighted grades, final-exam targets and test-score calculations.

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How to use this required average calculator

Enter the requested values above and select Calculate. The result updates immediately on the page, so you can change one value and compare different scenarios without leaving the calculator.

Formula and method

Needed remaining average = (target − current × completed fraction) ÷ remaining fraction.

Example

At 70% of a course completed with an 82% average, calculate the average needed on the remaining 30% to finish at 85%.

What this calculator is useful for

Find the average needed on remaining coursework to reach a target overall grade. It is designed for quick estimates and everyday problem solving. When a calculation affects a contract, tax filing, medical decision or other high-stakes situation, verify the result with the appropriate professional or authoritative source.

An 84% after 60% of the course needs a 94% average on the rest

Completed work contributes 84 × 0.60 = 50.4 grade points. Your target needs 88 points in total, leaving 37.6 points from the remaining 40%. Divide 37.6 by 0.40 to get 94%.

How to interpret the result

Use this when many assignments remain, rather than only one final exam.

Important limitation

“Course completed” means percentage of the course grading weight already accounted for—not the fraction of calendar days elapsed.

Continue with: Final Grade Calculator · Weighted Grade Calculator

Frequently asked questions

What does the Required Average Calculator calculate?

Find the average needed on remaining coursework to reach a target overall grade.

How does the calculation work?

Needed remaining average = (target − current × completed fraction) ÷ remaining fraction.

Is this calculator free?

Yes. ERICH Calculators is free to use and no account is required.

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Method, assumptions & corrections

See how formulas, sources and limitations are handled across ERICH Calculators.