What a drop-lowest policy actually does
A drop-lowest-score policy is a professor's guarantee that your single worst performance in a category won't be held against you. When a syllabus says "your lowest quiz score will be dropped," it means: before computing your quiz average, we remove the one score that hurts you most. If you had a terrible quiz because you were sick, overwhelmed by a different midterm, or simply had a bad day, that score disappears from the calculation.
The policy applies within a specific assignment category — usually quizzes, sometimes homework, occasionally in-class activities or lab reports. It almost never applies to major exams or the final, which carry too much course weight to be droppable. The typical structure: a course with 10 weekly quizzes drops the single lowest, so your quiz average comes from your best 9. A course with 15 homework assignments might drop the lowest 2.
What the policy does not guarantee
Drop policies are not magic erasers for bad semesters. They remove one bad data point from a limited category. If quizzes are worth 20% of your final grade and you drop one quiz, the maximum benefit to your final grade is 20% × (the gap between your lowest and average scores). For most students in most courses, a drop policy moves the final grade by 1–5 percentage points at most — valuable, but not transformative unless you had an extreme outlier.
The drop-one formula with worked examples
Drop-One Average Formula
Category average = (Sum of all scores − Lowest score) ÷ (Number of scores − 1)
Equivalently: sum the scores excluding the lowest, then divide by the remaining count.
Worked example: large benefit scenario
You have 10 quizzes, each worth 10 points. Your scores: 0, 8, 7, 9, 8, 10, 9, 7, 8, 9. Sum = 75. Lowest = 0 (you missed or bombed one quiz).
Without drop: 75 ÷ 10 = 75%
With drop-one: (75 − 0) ÷ 9 = 75 ÷ 9 = 83.3%
Benefit: +8.3 percentage points
| Quiz | Score | Included in Drop Average? |
|---|---|---|
| Quiz 1 | 0 | No — dropped (lowest) |
| Quiz 2 | 8 | Yes |
| Quiz 3 | 7 | Yes |
| Quiz 4 | 9 | Yes |
| Quiz 5 | 8 | Yes |
| Quiz 6 | 10 | Yes |
| Quiz 7 | 9 | Yes |
| Quiz 8 | 7 | Yes |
| Quiz 9 | 8 | Yes |
| Quiz 10 | 9 | Yes |
| Average without drop | 75.0% (75 ÷ 10) | |
| Average with drop | 83.3% (75 ÷ 9) | |
Worked example: small benefit scenario
Same structure — 10 quizzes, 10 points each — but now all scores are clustered: 7, 8, 8, 9, 9, 8, 7, 9, 8, 10. Sum = 83. Lowest = 7 (two quizzes tied at 7; either one is dropped).
Without drop: 83 ÷ 10 = 83%
With drop-one: (83 − 7) ÷ 9 = 76 ÷ 9 = 84.4%
Benefit: +1.4 percentage points
The same drop policy applied to the same category structure produces either an 8.3-point benefit or a 1.4-point benefit depending entirely on whether you had an extreme outlier. The policy's value is proportional to how much the worst score deviates from the rest.
Drop-two policies: double safety net
Drop-Two Average Formula
Category average = (Sum of all scores − Lowest score − Second-lowest score) ÷ (Number of scores − 2)
Worked example: drop-two
Fifteen homework assignments, each worth 20 points. Your scores include two bad ones: 4, 8, 14, 15, 16, 16, 17, 17, 18, 18, 18, 19, 19, 20, 20. Sum = 239. Two lowest: 4 and 8.
Without drop: 239 ÷ 15 = 15.93 ÷ 20 = 79.7%
With drop-two: (239 − 4 − 8) ÷ 13 = 227 ÷ 13 = 17.46 ÷ 20 = 87.3%
Benefit: +7.6 percentage points
Drop-two is substantially more powerful when two bad scores are present. If you only had one bad score (and a reasonably good second-worst), the benefit of drop-two over drop-one is modest.
| Scores (lowest two highlighted) | No Drop | Drop One | Drop Two |
|---|---|---|---|
| 0, 0, 75, 80, 85, 90, 92, 88, 86, 84 | 68.0% | 75.6% (+7.6) | 85.0% (+17.0) |
| 50, 60, 75, 80, 85, 90, 92, 88, 86, 84 | 79.0% | 82.2% (+3.2) | 85.0% (+6.0) |
| 72, 75, 78, 80, 82, 85, 86, 88, 90, 92 | 82.8% | 84.1% (+1.3) | 85.6% (+2.8) |
| 85, 86, 87, 88, 89, 90, 90, 91, 92, 93 | 89.1% | 89.4% (+0.3) | 89.8% (+0.7) |
The bottom row of the table illustrates an important point: students who perform consistently well benefit the least from drop policies. The student with scores ranging from 85–93 barely moves under drop-one or drop-two because there's no extreme outlier to remove. Drop policies are most beneficial for students with high variance in performance — one or two genuinely bad scores surrounded by strong work.
When dropping helps most vs. least
The mathematical driver of a drop policy's benefit is the deviation between the dropped score and the average of the remaining scores. A larger deviation produces a larger benefit. There are three scenarios to understand:
Scenario 1: Zero or near-zero (maximum benefit)
Missing an assignment entirely, or submitting nothing on a quiz, generates a 0%. If your remaining scores average 80%, dropping a 0% from a set of 10 scores moves the average from (0 + 9×80) ÷ 10 = 72% to (9×80) ÷ 9 = 80% — a full 8-point gain. Zeros are the most extreme case of the drop policy's benefit.
Scenario 2: One genuinely bad score (significant benefit)
A score of 40–55% on a quiz you bombed, while the rest are in the 80–90% range, produces a meaningful benefit of 4–8 percentage points depending on the exact values and the number of remaining scores. This is the intended use case of the policy — one bad day that doesn't destroy an otherwise solid grade.
Scenario 3: Clustered scores (minimal benefit)
If all scores are within 5–10 points of each other, the drop policy typically adds less than 2 percentage points to the category average. In this scenario, the policy is essentially irrelevant to your outcome — you're performing consistently, and the "lowest" score is close to the rest.
Whether scenario 1, 2, or 3 describes your situation determines whether the drop policy is a significant factor in your grade strategy or a minor background policy.
Drop policies in weighted-category courses
When a course uses weighted categories, the drop policy applies within one category, and the improved category average flows through the category weight to affect your final grade. The formula chain:
- Compute category average with drop: (sum − lowest) ÷ (count − 1)
- Multiply by category weight: category average × weight = category's contribution to final grade
- Sum all category contributions for the final grade
Worked example: drop policy in a weighted course
English Literature course: quizzes 20%, essays 40%, midterm 20%, final 20%. Quiz scores (10 quizzes, 10 pts each): 4, 7, 8, 8, 9, 9, 8, 7, 8, 10. Drop-one applies to quizzes.
| Category | Weight | Raw Average | After Drop (quiz only) | Contribution (no drop) | Contribution (with drop) |
|---|---|---|---|---|---|
| Quizzes | 20% | 78.0% (78/100) | 82.2% (74/90) | 78 × 0.20 = 15.6 | 82.2 × 0.20 = 16.4 |
| Essays | 40% | 85.0% | 85.0% (unchanged) | 85 × 0.40 = 34.0 | 85 × 0.40 = 34.0 |
| Midterm | 20% | 80.0% | 80.0% (unchanged) | 80 × 0.20 = 16.0 | 80 × 0.20 = 16.0 |
| Final | 20% | 83.0% | 83.0% (unchanged) | 83 × 0.20 = 16.6 | 83 × 0.20 = 16.6 |
| Course Grade | 100% | — | — | 82.2% (B−) | 83.0% (B) |
In this example, dropping the lowest quiz (a score of 4 out of 10 = 40%) raises the quiz average from 78% to 82.2%. Because quizzes are weighted at 20%, the improvement to the final grade is: (82.2 − 78) × 0.20 = 4.2 × 0.20 = 0.84 percentage points. This student crossed the B-/B boundary (83%) and gained 0.3 GPA points per credit hour.
The general principle: a drop policy in a low-weight category has limited impact on the final grade. A drop policy in a high-weight category (say, 40% of your grade) can be transformative when the dropped score is a significant outlier. Always multiply the category improvement by the category weight to understand the final-grade impact.
Strategic implications of drop policies
Understanding drop policies lets you make more informed decisions about where to invest your study effort and how much risk you can afford to take.
Drop policies reduce the cost of one bad performance
The primary strategic value: you can recover from one genuinely bad quiz or homework score without it dragging down your category average. This is valuable insurance, not an excuse to under-prepare. The correct mental model is: the drop policy exists for emergencies — a sick day, a family crisis, an exam collision. Using it on purpose wastes the safety net.
Identifying which assignments carry the most risk
In a category where a drop applies, your lowest score is guaranteed to come out. The question is how low that score will be. If you score 55%, 70%, 80%, 80%, 85% across five quizzes, your drop average is (370 − 55) ÷ 4 = 78.75%. If instead you got 40%, 70%, 80%, 80%, 85%, the drop average is (355 − 40) ÷ 4 = 78.75%. The same final average — the identity of which bad score gets dropped doesn't matter for the average, only its magnitude.
Late-semester calculation: check whether you've already used your drop
Some gradebook systems show the drop in real time; others don't apply it until final grades are calculated. When you're doing your own grade projections late in the semester, identify which score is currently your lowest and verify whether it's already been excluded from the displayed average. If the gradebook shows the drop applied, your displayed average is already the post-drop number. If not, apply the formula yourself to get an accurate projection.
Should you ever intentionally skip an assignment?
This is the question every student asks when they discover a drop policy. The short answer: rarely, and only with careful prior calculation.
Intentionally skipping an assignment to use the drop earns you a zero — which will be dropped, leaving your average based on the remaining scores. This is strategically identical to having one bad score that gets dropped. The scenarios where this makes sense:
- You're confident the remaining assignments will all be significantly above zero
- The skipped assignment conflicts with a much higher-stakes assignment (e.g., a quiz that conflicts with a major exam prep window)
- You're already in a strong position and the time-cost of the assignment is genuinely high relative to its benefit
The scenarios where this does not make sense:
- You skip early in the semester and then have a genuinely bad performance later — now that second bad performance counts, because your drop was already used
- The category has only a small number of assignments total — dropping one has a larger effect on the average when there are fewer scores to begin with, and the skip itself may hurt more than you expect
- You're already borderline in the course — any additional risk is unjustified
The math of "saving" the drop
Suppose you have 10 quizzes and a drop-one policy. You're debating whether to skip quiz 7 intentionally (you'd get a zero) to save time for an exam.
If you skip quiz 7 and then score 60% on quiz 9 (a future bad day), your final average uses 8 scores: the 60%, your seven other real scores, and ignores the zero. Your 60% now counts.
If instead you took quiz 7 (even getting 65%), the 65% gets dropped when you have a 60% on quiz 9 — and your average uses 9 scores excluding the 60%.
In most scenarios, taking an assignment and performing even modestly (50–65%) preserves the drop for future use and produces a better outcome than intentionally skipping. The skip-the-assignment gambit pays off only when you're very confident you won't have a worse performance later.
How gradebook systems handle drop policies
Canvas, Blackboard, Moodle, and other LMS systems can be configured to drop lowest scores automatically within an assignment group. When configured:
- The gradebook marks the dropped score visually (usually with a strikethrough or a "dropped" label)
- The group average displayed is already the post-drop number
- The dropped score updates automatically — if you later score lower on a new assignment, the previously-dropped score may come back if it's no longer the lowest
The last point is important and often surprises students. The drop is not applied once and frozen — it's recalculated every time a new score is entered. If quiz 3 was your lowest (and was being dropped), and you submit quiz 8 with an even lower score, quiz 8 becomes the new dropped score and quiz 3 comes back into your average. Your average may temporarily get worse when a new low score appears, then improve once the drop recalculates.
Manually verifying your drop calculation
If you want to verify your gradebook is applying the drop correctly, or if your LMS doesn't show the drop in real time:
- List all your scores in the category
- Identify the lowest score
- Sum all scores except the lowest
- Divide by (total count − 1)
- Compare to the gradebook's displayed average
If these match, the drop is applied. If the gradebook shows a different number, the drop may not yet be configured, or it may be applied at semester-end only. Ask your professor to confirm.
For your final grade calculation using weighted categories, use the final course grade guide with the post-drop category average in place of the regular average when projecting your outcome. The weighted categories guide shows how to work through the full weighted calculation with any category averages you compute.
Drop policies in courses with unequally weighted assignments
Most students encounter drop-lowest policies in courses where all assignments in a set are equally weighted — drop the lowest of 10 identical 20-point quizzes. But some courses apply drop policies to assignments that don't all carry the same weight, which changes both the mechanics and the strategy considerably.
How unequal-weight drops work
When a professor says "I'll drop your lowest homework grade" in a course where homeworks are worth 20, 35, and 50 points respectively, the word "lowest" can mean two different things: the lowest raw score, or the lowest percentage score. These produce different results. Dropping the lowest raw score removes the homework where you earned the fewest points — which might be the 20-point homework where you scored 18/20 (90%), rather than the 50-point homework where you scored 30/50 (60%). Dropping the lowest percentage score removes the homework where you performed worst relative to the possible points — removing the 30/50 homework would help your grade far more. Confirm with your professor which definition applies. In courses where assignments are worth equal points, both definitions produce the same answer. In courses with unequal weights, the distinction matters significantly.
Weighted-category drop policies
When a course uses category weights (Quizzes = 30%, Homeworks = 20%, Exams = 50%) and the drop policy applies within one category, the dropped assignment's impact is determined by the category weight, not just its individual point value. Dropping the lowest of 8 quizzes in a 30%-weighted category removes 1/8 of the quiz category's contribution, which is 1/8 × 30% = 3.75% of the total course grade. The absolute grade rescue from the drop depends on how far below the category average your lowest quiz was, multiplied by that 3.75% weight. In a high-weight category (say, exams at 50% of course grade), a drop policy would be far more valuable — but drop policies are much rarer on exams because the information-loss concern for professors is higher.
Statistical impact of dropping the lowest score on grade variance
Drop-lowest policies have a non-obvious statistical effect: they reduce the variance of your final grade in a predictable way. Understanding this helps you think more clearly about how much risk a drop policy actually eliminates — and where it doesn't help as much as students expect.
Variance reduction in equal-weight quizzes
If you take 10 equally weighted quizzes and one is dropped, your final grade is based on the best 9 of 10. The standard deviation of your quiz scores — how much they fluctuate — shrinks after dropping, because you've removed the lowest observation. The magnitude of this reduction depends on how far below the mean your lowest score was. If your lowest quiz score is close to your average (you're a consistent performer), dropping it reduces variance slightly but doesn't dramatically change your final grade. If your lowest score is an outlier — you scored 40% on one quiz and 85%+ on all others — dropping that outlier substantially reduces variance and meaningfully raises your final grade. The drop policy is effectively insurance against a single catastrophic performance; its value increases the more that performance was an outlier relative to your typical work.
Where drop policies provide less benefit than expected
Students sometimes overestimate the impact of a drop policy when their low scores are clustered — two or three low quizzes within 5-10 points of each other — rather than a single dramatic outlier. If a drop-one policy removes a 55% quiz from a set that also includes 60%, 62%, and 65% quizzes, only the 55% is dropped. The remaining low scores still pull down the average. In this case, the drop policy saves fewer percentage points than a student who had one very low score and all others high would gain. If your grade concern stems from multiple low scores rather than one bad day, a drop policy doesn't fully address the underlying issue.
Calculating your grade with and without the drop
Before relying on an LMS running total, verify the drop manually: sort your quiz scores from lowest to highest, remove the bottom N (where N is the number the policy drops), then calculate earned ÷ possible with the remaining scores. Compare to the LMS total. If they match, you can trust the LMS running total as the semester continues. If they differ by more than a rounding difference, identify which assignment the LMS dropped and whether that matches what you'd expect from the syllabus policy. Manual verification once early in the semester — before grades are close enough to matter — is far easier than discovering a discrepancy in the final week when stress is high and the professor may not be immediately responsive to a grade inquiry.
When drop-lowest policies interact with curves and extra credit
Drop-lowest policies, grade curves, and extra credit can interact in ways that are harder to predict than any one policy in isolation. Understanding the interaction is useful for calculating your actual grade when all three apply.
Drop + curve: which comes first
The order in which a drop policy and a curve are applied changes the result when the curve is applied per-assignment rather than at the course level. If your professor applies a 10-point curve to each quiz before determining which to drop, the lowest curved score is dropped — which may differ from the lowest raw score. Example: if your raw scores are 55, 70, 80 and the professor applies a 10-point curve, curved scores are 65, 80, 90. The dropped score (drop one of three) is 65 (the curved 55), same assignment as you'd expect. But if the curve is a square-root curve, the transformation is non-linear — the 55 becomes 74.2 while the 70 becomes 83.7 — and the gap between the lowest and others changes. If you're close to a threshold, confirming whether the curve is applied before or after the drop matters.
When the curve is applied at the final course level rather than per-assignment (e.g., the professor adds 5 points to everyone's final percentage), it doesn't interact with the drop at all — the drop is calculated on raw scores and the curve added afterward. This is the more common structure in courses where curving and dropping both exist.
Drop + extra credit: a favorable combination (usually)
Extra credit in a drop-lowest course interacts favorably when EC is added to specific assignments. If EC raises all your scores, the drop removes the score that would have been lowest anyway — so EC raises your retained scores without wasting any of its boost on the dropped assignment. If EC is added specifically to your lowest assignment, however, it may prevent that assignment from being the one dropped, effectively losing some of its benefit. Confirm how your professor applies EC before assuming it provides maximum benefit in a drop-policy course. If EC is applied to your running total as a flat bonus rather than to a specific assignment, it interacts with the drop cleanly regardless. The interaction is most favorable when EC and drop policy work together to protect your grade from two different sources of risk — EC buffers scores that weren't catastrophically low, while the drop removes the one that was.
How LMS systems implement drop-lowest policies
Canvas, Blackboard, Moodle, and D2L each implement drop-lowest differently, and understanding your LMS's approach helps you verify that the policy is working correctly before relying on it.
Canvas assignment groups and drop rules
In Canvas, drop policies are set at the assignment group level (e.g., "Quizzes" or "Homework"). Within a group, Canvas can drop the lowest N scores, the highest N scores, or never drop. When a drop rule is active, Canvas marks dropped assignments with a strikethrough in the gradebook and shows the running total with the drop applied. The key limitation: Canvas only drops within a single assignment group. If your professor has "Lab Quizzes" and "Lecture Quizzes" as separate groups, a drop rule on "Lecture Quizzes" only drops within that group — it won't drop a lab quiz instead, even if your lowest score overall is in labs. Confirm that the assignment being dropped appears with a strikethrough in the gradebook view; if it doesn't, the rule may not be configured correctly.
Blackboard and Moodle drop implementations
Blackboard's calculated columns allow drop-lowest rules at the category level, similar to Canvas groups. Moodle implements drops through its grade aggregation settings — "Mean of grades (with drop lowest)" is the most common. Both systems drop based on the lowest score within the defined grouping. In Moodle, the drop-lowest setting specifies the number of items dropped from an aggregation, and the system recalculates all affected students' grades dynamically as scores are entered. If you're using an LMS other than Canvas and see inconsistencies in your running total, checking the aggregation method under your grade settings (usually viewable as a student) can reveal whether the drop policy is enabled.
Manual verification when LMS shows unexpected results
If the LMS running total doesn't match your manual calculation, the most common causes are: the drop rule applies to a different assignment group than you expected, extra credit is included in the pool of droppable assignments (some systems will drop an EC assignment if it's your lowest, which is counterproductive), or assignments with a score of zero aren't treated as droppable (some systems require a submission to mark an assignment eligible for dropping). If you believe the policy isn't applied correctly, download a grade report from the LMS, identify which assignment the system is dropping, and verify it matches the syllabus policy. Contact your professor or the registrar with documentation if the system disagrees with the stated policy.
Late-add and incomplete assignments
Students who add a course late or receive an accommodation extension sometimes have assignments in an incomplete or not-yet-scored state when the LMS runs its drop calculation. Most LMS systems treat unscored assignments as either a zero or as "excused" — and the behavior differs critically. A zero-treated unscored assignment may be dropped as the lowest score, which incorrectly removes a legitimate assignment from the calculation. An excused assignment is excluded from the denominator entirely and doesn't interact with drop calculations. If you're in this situation, confirm with your professor how they want late-add or accommodated assignments handled in the gradebook and ask them to mark assignments appropriately (excused vs. scored) before the drop policy runs. End-of-semester grade calculations are less forgiving of lingering unscored assignments than mid-semester running totals, because the final grade calculation uses the complete assignment set.
Frequently asked questions
How does a drop lowest score policy work?
The policy removes your single worst score in a designated category before computing your average. Formula: category average = (sum of all scores − lowest score) ÷ (count − 1). The dropped score is excluded from both the numerator and the denominator. The policy applies within a specific assignment type — almost always quizzes or homework, almost never major exams or the final.
When does dropping a score make the biggest difference?
When the dropped score is a zero or extreme outlier while the rest are strong. If your quiz scores are 0, 85, 88, 90, 92 (average 71%), dropping the zero gives 88.75% — an 18-point improvement. If all scores cluster within 5 points of each other (78, 82, 84, 85, 83), dropping the lowest gives 83.5% vs. 82.4% — about 1.1 points. The benefit scales with how far the dropped score deviates from the remaining average.
Should I skip a quiz if my lowest score will be dropped anyway?
Only rarely, after carefully calculating the risk. Skipping earns a zero, which will likely be dropped — but you only get one drop. If you skip early and later have a genuinely bad quiz, that second bad score counts because your drop is already used. Taking any quiz, even if you score only 50–65%, gives you a real score to drop later if something worse happens. The drop is best saved for genuine emergencies, not used strategically for convenience.
Does a drop policy apply to the final exam?
Almost never. Drop policies apply within a specific category — quizzes or homework — not to major assessments. If a professor says "drop your lowest exam score" (for a course with multiple midterms), the final is typically explicitly excluded. Read the syllabus carefully: most such policies say "of the three midterms, your lowest will be dropped" rather than "of all exams including the final." When ambiguous, ask your professor directly.
How does dropping a score affect a weighted-category course?
The drop improves your category average, and that improved average then flows through the category weight to your final grade. The final-grade benefit = (category average improvement) × (category weight). If dropping a quiz score raises your quiz average by 5% and quizzes are weighted at 20%, your final grade improves by 5 × 0.20 = 1 percentage point. High-weight categories amplify the benefit; low-weight categories dampen it.
What is the formula for a drop-lowest policy?
Drop-one: average = (sum − lowest) ÷ (count − 1). Drop-two: average = (sum − two lowest) ÷ (count − 2). Example — 5 quiz scores: 40, 75, 80, 85, 90. Drop-one: (370 − 40) ÷ 4 = 330 ÷ 4 = 82.5%. Without drop: 370 ÷ 5 = 74%. Benefit: +8.5 points. The formula generalizes: for drop-N, subtract the N lowest scores from the sum and divide by (count − N).
Does dropping the lowest score always help?
Yes — dropping can never hurt your average, since you're always removing the score that does the most damage. The drop always helps or keeps your average the same. What varies is the magnitude of help. When all scores are nearly equal, the dropped score is close to the average, and the benefit approaches zero but never goes negative. When the dropped score is far below the rest, the benefit is large. It's always worth having the policy.
What if my syllabus says "drop lowest two" — how much does that help?
Drop-two applies the same logic twice: remove the two worst scores, divide by (count − 2). The incremental benefit of drop-two over drop-one depends on whether you had two bad scores or just one. With two genuine outliers, drop-two can add 10–20 percentage points to your category average. With one outlier and one mediocre score, the additional benefit of the second drop is smaller. Use the formula: compute drop-one, then compute drop-two, and compare — the difference is the value of having the second drop available.
Do gradebook systems calculate drop policies automatically?
Most LMS systems (Canvas, Blackboard, Moodle) can auto-apply drop policies when configured by the professor. When active, the gradebook marks the dropped score visually and shows the post-drop average. Importantly, the drop recalculates live: if you later score lower than the current dropped score, the drop shifts to the new lowest, and the old score returns to the average. Verify your gradebook is applying the drop by manually computing: (sum − lowest) ÷ (count − 1) and checking it matches the displayed average.
Can a drop policy interact with extra credit?
Yes, typically in your favor. Most implementations add EC points after the drop is calculated: the drop removes the worst score, then EC is added to the remaining total. This gives you both benefits. In some unusual configurations, EC might appear as a separate low-scoring entry in the gradebook and be "dropped" instead of your actual worst score — which is usually not what the professor intends. If your gradebook shows something unexpected when both drop and EC are present, ask your professor how the two policies interact in their gradebook configuration. See the extra credit guide for the EC math in detail.
Related Sources
- National Center for Education Statistics. Digest of Education Statistics — national data on academic performance, course completion, and grading practices. nces.ed.gov
- College Board. AP Central: Scoring and Grading — how AP exams are scored, grade distributions, and course weighting standards. apcentral.collegeboard.org
- ACT, Inc. College Readiness Benchmarks — data linking course grades to college readiness and first-year college GPA outcomes. act.org/research