CGPA to GPA Converter — 10-Point CGPA to 4.0 GPA

Convert a 10-point CGPA to a 4.0-scale GPA with the proportional estimate (CGPA ÷ 10 × 4), plus the full chart both ways — and an honest note on what US universities actually use.

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Formula

GPA ≈ CGPA ÷ 10 × 4 (proportional estimate — orientation only, not an official conversion)

Examples

InputResult
8.0 CGPA3.20 GPA (proportional estimate)
9.0 CGPA3.60 GPA (proportional estimate)
7.5 CGPA3.00 GPA (proportional estimate)
8.2 CGPA3.28 GPA (proportional estimate)

There is no official CGPA-to-GPA conversion

Before the number, the honest context: the 10-point CGPA and the 4.0 GPA are built differently, and no official formula converts one into the other. CGPA is a credit-weighted average of grade points on a 10-point scale where pass marks and grade bands are set by each Indian university. The US GPA averages grade points on a 4.0 scale where each letter grade has a fixed value. A single multiplier cannot capture that difference, which is why credential-evaluation services exist.

The proportional estimate shown above (CGPA ÷ 10 × 4) answers the question most people actually have — roughly where do I stand? It is fine for shortlisting universities and satisfying your own curiosity. It is not fine for application forms: US graduate schools either evaluate your transcript course-by-course themselves or ask for a credential evaluation (WES and similar services), and the figure they compute routinely differs from the proportional one.

CGPA to GPA chart (proportional)

CGPA (10-point)GPA (4.0, proportional)CGPA (10-point)GPA (4.0, proportional)
10.04.007.53.00
9.53.807.02.80
9.03.606.52.60
8.53.406.02.40
8.03.205.52.20
7.93.165.02.00

GPA to CGPA, the other way

Reversing the same proportion (GPA ÷ 4 × 10) gives the notional CGPA equivalent of a US GPA — useful when an Indian form asks for a CGPA-scale equivalent and accepts an estimate:

US GPA (4.0)Notional CGPA (10-point)
4.010.0
3.58.75
3.07.5
2.56.25
2.05.0

What US universities actually do with your transcript

Admission offices that see Indian transcripts every cycle do not multiply by 0.4. The common paths are: evaluate the transcript in-house course-by-course (recalculating each grade onto their own scale), or require a credential-evaluation report from a service such as WES, which converts each course individually and then averages. Both methods respond to the shape of your transcript — strong marks in advanced courses count for more than the same average spread thin — which is exactly the information a single multiplier throws away.

The practical reading: treat the proportional figure as a floor for orientation, not a verdict. Indian grading is typically stricter at the top (a 9.0 CGPA is rarer than a 3.6 GPA), so evaluated conversions often land at or above the proportional estimate — but the evaluated number is the only one an admissions office will recognise. For percentage conversion inside the Indian system, use the CGPA to percentage calculator; for semester-level aggregation, the SGPA to CGPA calculator.

Frequently Asked Questions

How do I convert CGPA to GPA?

For a rough estimate, divide by 10 and multiply by 4: 8.0 CGPA ≈ 3.20 GPA. There is no official conversion — US universities evaluate Indian transcripts course-by-course or through a credential-evaluation service, and that figure can differ from the proportional estimate.

What is 8 CGPA in GPA?

Proportionally, 8.0 ÷ 10 × 4 = 3.20 GPA. Treat it as orientation: Indian grading is often stricter at the top, so a formal evaluation may come out higher.

Is 7.5 CGPA the same as a 3.0 GPA?

Proportionally yes (7.5 ÷ 10 × 4 = 3.0), but formally no — the two scales are built on different grade bands and no official mapping exists.

Do US universities accept this conversion?

No. They either recalculate your transcript course-by-course in-house or ask for a credential-evaluation report (WES and similar). The proportional estimate is for your own shortlisting, not for application forms.

Can I use this for a WES evaluation?

No — WES converts each course individually using its own grade tables and then averages, so its result routinely differs from any single-multiplier estimate. Use the proportional figure only to know roughly where you stand.

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