Why We Guarantee a 770
The short answer
We guarantee a 770 on SAT Math because 770 is the one score that clears the bar at every Ivy League school, and because the way we teach is built to get a diligent student there. The number is not arbitrary, and neither is our confidence in it.
This article explains the reasoning on both halves: why 770 is the right target, and why we are willing to stand behind it.
Where 770 comes from
Every Ivy reports its admitted-student score range in its Common Data Set. The number that sets the floor is the 25th-percentile SAT Math score: a quarter of admitted students who submitted an SAT scored at or below it, and roughly three quarters scored above.
Across the eight Ivy League schools, no school reports a 25th-percentile SAT Math score above 770. Four of them sit exactly at that ceiling: Harvard, Columbia, and Penn (most recent published edition, 2024-25), and Cornell (2025-26). The other four report 25th-percentile figures below 770. That is what makes 770 a clean target. Clear it, and you are at or above the bottom quartile at all eight, including the most competitive.
We walk through every school's number, including the four below 770, in the companion article on what SAT Math score you need for the Ivy League. The short version: a lower score can keep you in range at one or two schools, but only a 770 keeps you in range everywhere.
How high 770 actually is
It is worth being honest about the size of the goal. Measured against the whole country rather than against other applicants, the bar is steep. On College Board's nationally representative percentiles, which compare a score against all U.S. students, about half score at or below 510, and only about 10 percent score above 650. A 650 is already well into the top tier nationally, and it still lands below the 25th percentile at every Ivy.
A 770 sits above every Ivy 25th-percentile figure and near the very top of the 200 to 800 scale. We are not guaranteeing an average outcome. We are guaranteeing a score that, nationally, very few students reach.
Why we believe a diligent student can reach it
The case for the guarantee rests on a specific claim about how learning works, not on optimism.
In 1984 the educational psychologist Benjamin Bloom published a paper in Educational Researcher titled "The 2 Sigma Problem." He compared three ways of teaching the same material: a conventional classroom of about thirty students, a classroom using mastery learning, and one-to-one tutoring paired with mastery learning. The tutored-and-mastery group performed about two standard deviations better than the conventional classroom, with the average student in that group scoring above roughly 98 percent of conventionally taught students.
Mastery learning is the part of that result we can carry into software. The idea is simple: a student does not move on to the next idea until the current one is genuinely solid. No gaps are left behind to compound later. You can read more in our explainer on what mastery learning is.
This matters for SAT Math specifically because its content is finite and well mapped. The hard questions are recombinations of a small number of ideas, so a student who learns why each method works, instead of memorizing steps to repeat, can climb the whole scale. The ceiling is high, but it is a known, fixed ceiling, and a fixed target is exactly what mastery learning is built to reach.
Why we put our name behind it
Plenty of test-prep companies promise score improvements. We chose to anchor ours to a number with a clear external meaning: the Ivy League bottom-quartile bar. If we are right that mastery learning closes gaps and that SAT Math is finite and masterable, then a diligent student reaching 770 is the expected outcome, not a lucky one. A guarantee is how we keep ourselves honest about that.
To be clear about what this article is and is not: this is the reasoning behind the guarantee, not its terms. The formal terms, including eligibility and how a diligent effort is defined, are written separately and are under attorney review. Nothing here is a contract. What it is meant to convey is why we picked 770, and why we think it is reachable.
The bar is high. That is the point. We set it where the Ivy League sets it, and we built our teaching to clear it.
References
- Harvard University, Common Data Set 2024-25 (Section C9)
- Columbia University, Common Data Set 2024-25 (Section C9)
- University of Pennsylvania, Common Data Set 2024-25 (Section C9)
- Cornell University, Common Data Set 2025-26 (Section C9)
- Bloom, B. S. (1984). The 2 Sigma Problem. Educational Researcher, 13(6), 4-16 (ERIC EJ303699)
- College Board, Understanding SAT Scores (percentile tables)