Last updated: November 12, 2026 · By the AllSatPapers Content Team
Did the November 2026 SAT repeat October questions? The supplied November archive contains several clear matches to earlier October items, alongside changed numerical versions and familiar passages with different tasks. Those categories must be separated. An unchanged polynomial calculation can preserve its answer; a familiar graph with a new claim requires a different comparison; reordered choices can make an old answer letter wrong.
Students in the November 7 international discussion compared their experiences with October and described similar-looking questions with different values. That makes an October comparison useful, but recollection alone cannot establish a repeat. The cases below are checked against the supplied PDF editions. We identify both pages and explain exactly what transfers.
This is a comparison of archive files, not a measurement of how much any individual student’s live test repeated. We searched a large retained question archive for candidate matches, then read the selected pairs. Similar wording only helps locate a candidate; the claim, numerical conditions, requested output, and answer choices determine the relationship. All page references are 1-based PDF pages.
Four different meanings of “repeat”
| Relationship | What stays the same | What still needs checking |
|---|---|---|
| Same stem/data and task | The substantive question and solution | Option order, transcription, and the current key |
| Numerical or contextual retune | A recognizable method or logical structure | Every changed value, example, unit, and target |
| Reused passage, changed task | Much of the background material | The new claim, evidence direction, or meaning required |
| Skill analogue | A general technique such as weighted averages | Whether there is any actual textual or data overlap |
Only the first category supports saying that the substantive question itself is repeated. The second and third are still valuable practice pairs, but they are not interchangeable with the earlier item. A skill analogue is useful for teaching; it should not be counted as a textual repeat. We also distinguish the same task with reordered choices from a fully unchanged item, including its choices.
The comparison map: November pages and earlier sources
| November item | Earlier source | Verified relationship |
|---|---|---|
| 11G p.83: supernova punctuation | October 2026 10C p.10 | Same sentence and task; D becomes C |
| 11F p.74: employment counts and shares | October 2026 10E p.65 | Same data and task; A becomes C |
| 11H p.116: coefficient of x¹⁵ | October 2026 10B p.78 | Same polynomials, target, and choices |
| 11F p.171: coefficient sum | October 2026 10H p.99; 10K p.509 | Changed numbers and scale; same evaluation method |
| 11A p.164: function translation | October 2026 10G p.72 | Changed power and both translation directions |
| 11A p.48: women on high courts | October 2026 10H p.41 | Familiar evidence context; different claim |
| 11I p.14: stainless-steel categories | October 13 School Day, set 1, p.18 | Reused categories; different comparison |
| 11B p.9: Defoe’s storm account | October 2026 10A p.48 | Same main-idea demand; revised/reordered options |
| 11H p.114: factor allocations | March 2026 3B p.120 | Changed constant, but requested sum remains invariant |
| 11A p.70: robot appearance | March 2024 3D p.3; May 2025 5F p.1 | One version changes the blank’s target meaning |
| 11H p.109: penguin mean | October 2025 10C p.88 | Same counts, means, target, and option order |
Close October repeats: reconstruct the answer, then find its letter
Supernova punctuation: 10C p.10 → 11G p.83
Both versions discuss SN 2016aps in Draco, 3.6 billion light-years away. The first clause identifies the object as a supernova, with a parenthesis defining the term. The next clause describes the blast propelling particles and debris. The completed text must close the parenthesis and end the sentence before “Occurring”: star). Occurring. October puts this at D; November puts it at C.
The alternatives tempt students to keep the whole passage in one sentence because the subject matter continues. But a continuing topic does not eliminate a sentence boundary. The comma version improperly joins the two independent statements, and the versions without the period fail to establish the required separation. The transfer lesson is structural: temporarily remove the parenthesis, identify the statements, then restore the punctuation. Remembering Draco is less useful than recognizing that structure.
The comparison extends beyond October. March 2024 3D, PDF p.34, uses SN 2018zd, different astronomers, a different constellation, and a different distance. Its solution still requires the same sentence boundary. That is a retuned grammatical framework across years, whereas the October-to-November pair preserves the sentence itself. These are different levels of similarity.
Employment share: 10E p.65 → 11F p.74
The table reports business-sector employment rising from 220,700 to 232,300 while its share of the workforce falls from 66.0% to 65.4%. Both facts can be true: the sector grows in absolute size while the total workforce grows faster. The supported answer says that the declining share did not result from an overall contraction of the business sector. It is A in October and C in November.
Compute the count change if you need a concrete check: 232,300 − 220,700 = 11,600 more employees. Then keep the percentage change separate. The table gives group totals at two dates; it does not track individual workers moving between sectors. The option about thousands leaving business jobs for public-sector jobs adds a movement story the data cannot establish. The most dangerous distractor is therefore a plausible causal narrative, not a simple arithmetic error.
This pair is useful for anyone searching for the November tribal-employment table. Confirm the dates, figures, and question first. Once they match, solve the count-versus-share relationship. A letter copied from the October review selects a different November statement even though the numerical evidence is unchanged.
Polynomial coefficient: 10B p.78 → 11H p.116
Here the match includes the choices. Both versions multiply f(x) = 11x¹⁰ + 3x⁸ and g(x) = −15x⁷ + 7x⁵ and ask for the coefficient of x¹⁵. Only two products have exponents adding to 15: 11x¹⁰ × 7x⁵ and 3x⁸ × (−15x⁷). Their coefficients sum to 77 − 45 = 32, choice C in both editions.
This is a stronger repeat claim than saying both tests contain polynomial multiplication. The expressions, requested exponent, and options agree. Yet the solution still matters: 77 is an offered distraction because it includes only one qualifying product. Selective multiplication is shorter and safer than expanding everything. If you recognize the question, use the saved time to check that both contributing terms are included.
Numerical retunes: the method returns, the answer changes
Coefficient sum: 10H p.99 and 10K p.509 → 11F p.171
November asks for a + b + c when −12(3x − 4)² + 4(3x − 2)² is written as (a/8)x² + (b/8)x + c/8. At x = 1, the original expression is −12 + 4 = −8. The coefficient form equals (a + b + c)/8, so the requested sum is −64, choice D. The useful recognition is “evaluate at one,” followed by a careful scale adjustment.
October 10H uses −16(5x − 2)² + 6(5x − 3)² with the same denominator 8. Its value at one is −120, yielding −960. October 10K instead uses −12(3x − 4)² + 6(3x − 2)² and divides the coefficient form by 6. Its value at one is −6, yielding −36. November’s −64 is neither earlier answer.
There are two independent checks: calculate the current expression at one, then read the current denominator. A student can remember the correct shortcut and still answer −8 by forgetting the second step. A student who remembers the October expression can retain the wrong second coefficient. Writing “target = denominator × value at one” makes both changes visible.
Function translation: 10G p.72 → 11A p.164
October translates f(x) = (a − 13)/x + 7 down three and right five. That produces (a − 13)/(x − 5) + 4. November starts instead with g(x) = (a − 14)/x² + 6 and translates up eight and left four. The result is (a − 14)/(x + 4)² + 14. The denominator’s power and both movement directions have changed.
The horizontal substitution acts on every occurrence of the input before the outside vertical adjustment is added. A left shift replaces x with x + 4, and the original square must remain around the entire new input. Writing x² + 4 would change the function in a different way. The vertical change adds eight to six, rather than altering the numerator. This pair rewards a rule you can apply; it punishes visual recall of an earlier fraction.
Reused passages: the requested evidence can change
Women on high courts: 10H p.41 → 11A p.48
October’s task asks for an unchanged-over-time country that also has a higher count than other countries. November asks for evidence that, among countries with a changed count, some increased while others decreased. November’s supported choice is D: Gabon rises between 2009 and 2013 while the Philippines falls.
The familiar Sweden observation is now insufficient. A stable count cannot provide either half of an increase-versus-decrease example. One November option combines a decrease with Sweden’s stability; another combines an increase with stability. Each supplies only half the requested contrast. The older cross-country comparison is also irrelevant to the new direction-of-change claim. Write “one up + one down” before scanning the options, then verify both halves against the graph.
This is why a remembered graph does not establish a repeated question. The evidence source can remain familiar while the selection criterion changes. In a practice log, record the claim above the graph rather than only the country names or a remembered largest bar.
Steel categories: October 13 School Day set 1 p.18 → 11I p.14
The October version distinguishes the manganese content of 300-series and 200-series products. November’s passage instead supports a comparison of chromium in ferritic cooking utensils and austenitic dishwashers. Within the supplied text, ferritic steel has a higher chromium percentage than austenitic steel. The valid November conclusion is D: the dishwasher steel has a lower percentage than the utensil steel.
A small category tree prevents the distractors from mixing levels. Dishwashers belong to the 200 series, which is within austenitic steel; utensils are ferritic. A fact about the nickel difference between two austenitic subtypes does not replace a chromium comparison across the broader categories. Nor does the passage’s threshold permit inventing a numerical bound for every product. Keep each property attached to the category that the sentence actually describes. The steel names recur, but the relevant property changes.
Defoe’s storm account: 10A p.48 → 11B p.9
The Defoe comparison is closer: the passage and main-idea demand remain, including the qualification about trustworthy testimony. The supported main idea is B in October and D in November, with an additional change to one distraction. The task is to preserve the account’s evidentiary qualification, not flatten the passage into a broad claim about eyewitness evidence.
When comparing main-idea options, keep both the central subject and the author’s qualification. An answer may mention the right book or storm but overstate the reliability of all testimony. Another may isolate an interesting detail without representing the passage’s overall point. This pair is best classified as a reused passage and task with revised/reordered choices, rather than an entirely unchanged item.
A changed expression can still produce the same answer
Factor allocations: March 3B p.120 → November 11H p.114
November’s expression 6x⁴ + 17x² + 7 can be factored using positive integer constants a, b or positive noninteger constants c, d. The forms are (3x² + a)(2x² + b) and (3x² + c)(2x² + d), and the target is a + c. Expanding gives 2a + 3b = 17 and ab = 7. Substitution yields 2a² − 17a + 21 = 0, whose roots are 7 and 3/2. They represent the two possible first-factor constants, so a + c = 17/2.
March 3B uses constant 5 instead of 7. Its corresponding constants are 1 and 15/2, again summing to 17/2. This is not an unchanged expression; the shared answer has a structural explanation. With a general constant K, elimination gives 2u² − 17u + 3K = 0. The two possible u values sum to 17/2, regardless of K, when the stated factorization conditions are met.
This is a particularly good check on shallow comparison. Matching answers do not prove identical questions, just as changed answers do not prove unrelated questions. Explain the invariant coefficient relationship and verify the integer/noninteger conditions for each actual version. The numerical result is trustworthy because the algebra supports it.
Older papers help distinguish recurrence from an October-only story
The robotics pair in November 11A p.70 and March 2024 3D p.3 shares the humanlike-robot setting but changes the blank’s object. November requires ameliorating an unnatural effect; March requires engendering comfort. May 2025 5F p.1 uses the negative-effect formulation with different robots. The best practice note is “identify what the verb acts on,” not “robot question = one word.” Our November vocabulary guide explains that distinction alongside six other earlier-paper comparisons.
The penguin item in November 11H p.109 is a different relationship. October 2025 10C p.88 retains the same samples: 380 birds averaging 87 cm and 190 averaging 93 cm. The pooled mean is 89, choice B in both. The data and choices repeat, but you should still reconstruct the 2:1 weighting. The ordinary average of the two means is 90 and ignores the unequal sample sizes. Including this older match avoids attributing every recurring question to the immediately preceding month.
How to practise repeats without fooling yourself
- Identify the edition. Record both forms and exact PDF pages. A screenshot remembered from a discussion may have different values or options.
- Classify the relationship. Decide whether the stem and task match, whether values changed, or whether a familiar passage now asks something else.
- Cover the choices. Solve in words or numbers first. This separates method recall from answer-position recall.
- List the changes. For the coefficient-sum pair, include the denominator. For the graph pair, include the claim. For the robot pair, include the verb’s object.
- Explain one tempting wrong answer. The employment table does not track individuals; the polynomial answer 77 omits a product; the stable-country graph option supplies the wrong relationship.
- Keep familiar work separate from fresh diagnostics. Use repeats to test retrieval and careful reading. Use suitable unseen questions to assess whether the method transfers beyond remembered material.
A productive comparison session can be short. Spend the first attempt solving November independently, the second identifying what changed from the older version, and the third describing the invariant method without numbers or names. If you cannot do the third step, the pair has probably taught you recognition rather than a reusable skill.
November repeat-question FAQ
Was the entire November SAT a repeat of October?
The inspected archive supports the specific matches above, not that whole-test claim. Different file structures, alternate module versions, and changed tasks make a whole-form statement inappropriate without a separately defined and fully reviewed comparison.
What percentage of November questions repeated?
We are not publishing an overlap percentage from a candidate search. A defensible percentage needs a specified pair of files, a stated denominator, a definition of repeat, and manual classification of every counted item. Exact duplicates, changed-number versions, and shared passages cannot be silently combined.
Why do students remember different answers to similar questions?
The verified examples show concrete possibilities: option order changes, numerical values change, the target changes, or a qualifier is remembered incorrectly. Compare the complete source before deciding that one recollection proves another wrong.
Which November paper should I review next?
Use 11F for coefficient scaling and the employment table, 11G for sentence structure, 11H for algebra and weighted means, and 11A or 11I for changed evidence tasks. The monthly overview maps all eleven files; the Math and Reading guides organize the same collection around skills rather than form labels.
Every Digital SAT Paper in Our Archive
Our archived files are grouped below by their supplied labels; regional labels and dates describe the archive, rather than independent authentication of an administration.
2023
- March 2023 (3A) · May 2023 (5A) · June 2023 (6A, Easy & Hard) · October 2023 (10A) · November 2023 (11A) · December 2023 (12A–12D)
2024
- March 2024 (3A–3D) · May 2024 (5A–5D) · June 2024 (6A–6E) · August 2024 (8A–8I) · October 2024 (10A–10G) · November 2024 (11A–11F) · December 2024 (12A–12H)
2025
- March 2025 (3A–3H) · May 2025 (5A–5F) · June 2025 (6A–6E) · August 2025 (8A–8F + 8G Question Bank) · September 2025 (9A–9I + 9J Question Bank) · October 2025 (10A–10H, 10I/10J School Day, 10K Question Bank) · November 2025 (11A–11G) · December 2025 (12A Math only, 12B English only, 12C, 12D, 12E, 12F Question Bank)
2026
- March 2026 (3A Question Bank, 3B, 3C US, 3D US English only) · May 2026 (5A, 5B, 5C–5H English only) · June 2026 (6A–6D, 6E Math only, 6F/6G English only, 6H Question Bank, 6I–6K) · August 2026 (8A–8D International, 8E collection labeled “4Sets”, 8F/8G US, 8H International Question Bank) · September 2026 (9A–9C International, 9D–9H US, 9I International Question Bank) · October 2026 (10A–10D International, 10E International English only, 10F–10I US, 10J International Question Bank, 10K US Question Bank; School Day files labeled October 8, October 13 sets 1/2, October 14, October 17 sets 1/2).
November 2026: 11A · 11B · 11C · 11D · 11E · 11F · 11G · 11H · 11I · 11J · 11K.
For full question context and further practice, browse the 2026 Digital SAT paper collection or explore the Digital SAT archive. Check the product listing for the files currently included.
Keywords: November 2026 SAT repeats, November SAT vs October SAT, repeated SAT questions, November SAT polynomial question, November SAT employment table, SAT past-paper comparisons
Last updated: November 12, 2026. This is independent educational analysis of the supplied archive editions. File labels do not independently authenticate a live administration. SAT® is a registered trademark of the College Board, which was not involved in producing and does not endorse this analysis or the products offered on this site.