Enter your GPA and test score alongside a college's published middle-50% ranges and admit rate, and see whether you sit below, inside or above the range their admitted students actually fall in.
| Input | Result |
|---|---|
| GPA 3.8, SAT 1450 vs 3.6–3.9 and 1350–1500, admit rate 12% | Inside the middle 50% on both measures |
| GPA 3.95, SAT 1560 vs 3.6–3.9 and 1350–1500, admit rate 12% | Above the 75th percentile on both measures |
| GPA 3.2, SAT 1180 vs 3.6–3.9 and 1350–1500, admit rate 12% | Below the 25th percentile on both measures |
Admissions decisions are holistic, and any site that turns two numbers into a percentage chance is running a private model you cannot check. This calculator takes the opposite approach: it compares you against numbers the school itself publishes and tells you where you sit in them.
What it gives you is a position, below the 25th percentile, inside the middle 50%, or above the 75th, on each measure you enter, plus the school's overall admit rate as the only published probability. What it deliberately does not give you is a personal chance of admission, because there is no published formula that produces one.
| Your position | What it means for the application |
|---|---|
| Above the 75th percentile on both | Your academics are stronger than the typical admitted student. The rest of the application needs to be solid, not exceptional, for the numbers to do their work. |
| Inside the middle 50% on both | You look like a typical admitted student on paper. Everything else, essays, activities, fit, becomes the deciding factor. |
| Below the 25th percentile on both | The numbers are a headwind. It is not fatal, especially if something in your file explains them, but you should treat the school as a reach and build a list with genuine targets. |
| Mixed | The stronger measure helps and the weaker one does not. Where you have time left, raising the weaker measure moves you further than polishing the strong one. |
An average hides the shape of a class. Two schools with the same 3.7 average GPA can look completely different: one may admit almost everyone between 3.6 and 3.8, while the other takes a spread from 3.2 to 4.0. The 25th and 75th percentiles show that spread, and they are the numbers that tell you whether your application is typical, strong or a stretch at that particular school.
Most colleges publish them in their Common Data Set (Section C, the entering-class profile) and on their admissions or 'class profile' web page. Search for the school name plus 'Common Data Set' or 'class profile'. If a school only publishes an average rather than a 25th and 75th percentile, enter the same number in both boxes to see how you compare to the midpoint.
Because no honest one exists. Published 'chance me' percentages come from private models that are not validated against actual admissions decisions, and admissions reading is holistic, essays, recommendations, extracurriculars, legacy and institutional priorities all matter. The one probability a college publishes is its overall admit rate, and this page shows that number rather than inventing a personal one.
It is the band between the 25th and 75th percentile of enrolled students: half of the class fell inside it, a quarter scored below and a quarter scored above. Being inside the band means your numbers look like those of a typical admitted student; being above the 75th percentile means your academics are stronger than three quarters of the class.
That depends on the school's policy. At test-optional schools, a score below the published 25th percentile generally does not help, and withholding it is often the better call. At test-required schools you have no choice. Enter 0 in the test score box to skip that measure entirely.
Partly. Admissions readers look at the transcript first and test scores as one supporting signal, so a strong GPA with a weaker test score is usually a better position than the reverse. But the two are not traded off on a fixed exchange rate, which is another reason this page reports your position on each measure separately instead of collapsing them into one number.