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8 mins read

AMC 10 Preparation Guide 2026 for Parents

Learn Math

Start AMC 10 preparation with a diagnostic paper, then strengthen the concepts and decisions that caused mistakes. A useful study plan combines algebra and geometry foundations, carefully reviewed practice problems, and timed practice. For families, progress means a student can explain a solution, choose an efficient method, and work more accurately under pressure. This guide explains the value of the AMC 10 math competition, the current rules families should check, two original worked examples, and a practical plan for the remaining weeks before the November exams. It also explains when a student may benefit from live online instruction.

What is AMC 10 and who can take it

AMC 10 is a mathematics competition organized by the Mathematical Association of America, or MAA. Students solve unfamiliar problems using school-level mathematics and logical reasoning. Eligibility and readiness are different: meeting the age and grade rules does not mean a student has already learned every topic.

Detail

What families need to know

Format

25 multiple-choice questions in 75 minutes

Eligibility

Grade 10 or below and under 17.5 years old on competition day; additional MAA eligibility policies apply

2026 AMC 10A

November 5, 2026

2026 AMC 10B

November 13, 2026

Main content

Elementary algebra, geometry, number theory, counting, and probability

Excluded content

Trigonometry and advanced algebra or geometry

Sources: MAA competition overview and official 2026–27 dates. This guide focuses on the U.S. and Canadian administration; families elsewhere should check their regional organizer’s policies.

The standard scoring system awards 6 points for a correct answer, 1.5 for a blank answer, and 0 for an incorrect answer, with a maximum of 150. Students should practice without a calculator. MAA’s released AMC 10A paper includes the scoring and permitted-material instructions; follow the current competition manager’s directions on test day.

Why AMC 10 can be worthwhile for a student

AMC 10 gives students a reason to examine a problem before reaching for a familiar formula. An area question may become simpler by subtracting surrounding triangles. A probability question may be easier when the student counts the outcomes that do not work.

For parents, three useful goals are mathematical depth, independent problem solving, and a clearer picture of readiness. The preparation process can reveal whether a student understands an idea well enough to use it in an unfamiliar setting. Discussing solutions also gives the student practice explaining a mathematical argument.

Participation can be worthwhile without an award. A first competition may establish a baseline, while later practice shows whether errors are becoming less frequent and solutions more deliberate. A score does not measure every aspect of mathematical ability, and participation does not guarantee an admissions advantage or a particular school placement.

Students who enjoy challenging problems and can tolerate working through uncertainty are often good candidates. Students still struggling with fractions, equations, or basic geometry may benefit more immediately from a foundation course alongside a smaller amount of competition practice.

What changed for AIME qualification in 2027

MAA currently lists an AMC 10 score of 100 or above as the qualifying score for the 2027 AIME, subject to the other eligibility requirements. Students must also be aged 13 or older to take AIME. Families should use the current MAA invitational competition rules rather than treating a previous year’s percentile cutoff as this year’s target.

The 2027 AIME is scheduled for February 5–6 at Pearson testing centers. AMC 10 participation and AIME eligibility are separate questions, especially for younger students. Qualification is an opportunity for further mathematical challenge; it should not replace a realistic learning goal for the current student.

What to study for AMC 10 preparation

Build enough fluency that routine calculation does not consume the attention needed for reasoning. Then practice recognizing when a concept applies. Topic boundaries often overlap within a single problem.

Area

Useful practice

A sign of understanding

Algebra

Ratios, equations, factoring, expressions, and word problems

The student translates a situation into a useful equation and checks its meaning

Geometry

Angles, triangles, similarity, circles, area, and volume

The student identifies relationships and adds a helpful line or decomposition

Number theory

Divisibility, primes, factors, remainders, and parity

The student uses a constraint to eliminate possibilities

Counting and probability

Organized cases, combinations, and complementary counting

The student explains why every outcome is counted exactly once

For a broader introduction, read LingoAce’s guide to AMC 10 topics and preparation. Use the MAA links above for current dates and qualification rules.

If routine algebra or geometric relationships are the main obstacle, explore the Honors Math foundation options within ACE Academy’s online math programs. Placement should reflect what the student can currently explain and solve independently.

Two AMC 10 style practice problems with solutions

The following are original instructional examples, not official AMC questions or predictions of the 2026 paper. They illustrate two reusable strategies. Try each problem independently before reading the solution.

Practice problem 1 Find an area by subtraction

Rectangle ABCD has side lengths AB = 12 and BC = 8. Point P is the midpoint of AB, and point Q is the midpoint of BC. What is the area of triangle DPQ?

Choices: A. 24 | B. 30 | C. 36 | D. 42 | E. 48

Original AMC 10 style geometry problem with a 12-by-8 rectangle and a shaded triangle formed using two side midpoints. The article includes a solution by subtraction.

Answer: C. 36 square units. The rectangle has area 12 × 8 = 96. Since P and Q are midpoints, AP = PB = 6 and BQ = QC = 4.

The three unshaded right triangles have areas:

Triangle ADP: ½ × 8 × 6 = 24.

Triangle PBQ: ½ × 6 × 4 = 12.

Triangle DCQ: ½ × 12 × 4 = 24.

Subtracting gives area DPQ = 96 − 24 − 12 − 24 = 36.

The transferable idea: a difficult-looking shape can be measured through simpler shapes around it. No slanted side length is needed. Ask the student why the three subtracted regions cover everything outside DPQ without overlapping.

Practice problem 2 Count the complement

Two different integers are selected uniformly at random from the set {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}. What is the probability that their product is divisible by 3?

Choices: A. 1/3 | B. 7/15 | C. 1/2 | D. 8/15 | E. 3/5

Original AMC 10 style geometry problem with a 12-by-8 rectangle and a shaded triangle formed using two side midpoints. The article includes a solution by subtraction.

Answer: D. 8/15. There are 10 × 9 ÷ 2 = 45 unordered pairs. A product is not divisible by 3 only when neither selected number is a multiple of 3.

Seven numbers are not multiples of 3: 1, 2, 4, 5, 7, 8, and 10. They form 7 × 6 ÷ 2 = 21 pairs. Therefore, 45 − 21 = 24 pairs have a product divisible by 3, and the probability is 24/45 = 8/15.

The transferable idea: count the simpler opposite event. Ask why multiplying 3 × 9 would double-count pairs that contain two multiples of 3. The explanation matters more than remembering this particular answer.

How to turn practice into a useful study routine

Begin with one publicly released paper under the contest time limit. Record the score, but also mark questions the student guessed, abandoned, or solved correctly with an uncertain method. These details make a diagnostic useful.

Classify each difficulty as a concept gap, setup error, calculation error, or time decision. Each category needs a different response. A concept gap calls for instruction and easier examples; a setup error calls for comparing diagrams, equations, or counting methods. Repeated calculation mistakes may require a consistent checking routine.

For a manageable practice session, try 10 minutes of retrieval from earlier work, 20 minutes on a small problem set, and 10 minutes explaining and correcting a solution. This is a suggested routine, not a prescribed workload. Reduce or extend it according to the student’s attention, school commitments, and starting level.

The U.S. Institute of Education Sciences’ guide to organizing instruction and study supports spacing study, alternating worked examples with independent problem solving, and asking explanatory questions. These are general learning recommendations, not evidence of a guaranteed AMC score increase.

Return to a missed idea after a delay and use a different problem. Recognizing yesterday’s answer is easier than independently selecting the same strategy in a new situation.

A practical AMC 10 preparation timeline for 2026

As of October 20, the November exams are close. Use the remaining time to stabilize existing knowledge and improve decisions. A student with substantial gaps should begin a longer learning plan rather than expect a complete competition foundation in two weeks.

Suggested final-weeks AMC 10 study plan covering diagnostics, targeted practice, mocks, and the official November 5 and November 13, 2026 exam dates.

ACE Academy’s suggested study schedule. Exam dates are from MAA; preparation stages are editorial recommendations.

Dates

Focus

A concrete outcome

October 20–23

Confirm a host and take a diagnostic

A booked or confirmed exam arrangement and two priority weaknesses

October 24–30

Target gaps and mix topics

Corrected solutions with explanations of the decisive idea

October 31–November 4

Complete a timed mock and review

A practiced skip-and-return strategy and confirmed test logistics

November 5

AMC 10A

Follow the host’s instructions and competition rules

November 6–12

Prepare for B if registered

Short targeted review, appropriate rest, and released materials only

November 13

AMC 10B

Apply the same deliberate solving and checking routine

For U.S. and Canadian families, registration is coordinated through a school or another approved host. Contact an existing competition manager promptly about availability, the local student deadline, and fees. MAA’s October 28 late deadline is for returning competition managers, not a universal family registration deadline. See official registration information.

During a mock, secure accessible questions first, mark promising questions for a return visit, and reserve time to check answers. Avoid a rigid three-minutes-per-question rule: questions differ in difficulty. Follow MAA’s release and discussion restrictions when reviewing current-year material.

Choosing an online AMC 10 class

Look for instruction that makes reasoning visible. During a trial, can the student explain a setup, compare two methods, and receive feedback on a specific misconception? A useful class should reveal why an answer works and what to try when the first approach stalls.

ACE Academy connects Honors Math foundations and Competition Math instruction through placement, guided examples, practice, and feedback. Students who need stronger algebra or geometry can build that foundation; students ready for unfamiliar problems can develop competition strategies through discussion and targeted work.

Course consideration

ACE Academy information

Format

Live online small-group math classes

Class size

6–12 students

Lesson length

Honors Math and Competition Math are listed at 90 minutes per class

Published program range

Grades 5–10, typically ages 10–15; placement determines the appropriate class

Best fit

Students who benefit from a regular schedule, teacher feedback, and explaining ideas with peers

Schedule and tuition

Confirm the recommended level, available class times, package length, and current tuition with ACE Academy

Program details: ACE Academy Math. An online preparation class does not register a student for the official exam or replace the host’s supervised administration.

Bring a recent practice paper to the placement conversation. Ask which errors instruction will address, how independent work is reviewed, and how progress will be reported. This gives families a more useful basis for choosing a course than an advertised score target alone.

Book a Free Trial Class to discuss the student’s current level and an appropriate Honors Math or Competition Math pathway.

Frequently asked questions

Can a Grade 7 or Grade 8 student take AMC 10

Yes, a younger student can participate if the MAA eligibility rules are met. Readiness depends on mathematical preparation and comfort with unfamiliar problems. The minimum age requirement for the 2027 AIME is separate from AMC 10 eligibility.

Should a student take both AMC 10A and AMC 10B

Eligible students may take both forms. Consider the student’s interest, schedule, fatigue, and host availability. Taking both offers another competition experience; it does not guarantee a higher score or qualification.

Does AMC 10 require trigonometry

No. Focus on the elementary algebra, geometry, number theory, and counting and probability described above. Learning advanced material is less useful than being able to apply the relevant foundations accurately.

What is a good AMC 10 score

A useful goal depends on the student’s baseline and purpose. Track accuracy and independent reasoning as well as the score. For students pursuing the next competition, consult the current AIME qualification section above rather than an old cutoff chart.

Where can students find AMC 10 practice problems

Start with publicly released MAA papers and the Art of Problem Solving resource collection, which links to its Wiki and competition resources. Attempt problems independently, then compare solutions. Use older papers for practice and respect current-exam release restrictions.

Can students take the official AMC 10 at home online

Online preparation and the official competition are different. Under the current U.S. and Canadian policies, AMC participation requires an approved, supervised site; remote proctoring is not permitted. Check the MAA competition policies and confirm arrangements with the host.

Is an AMC 10 course necessary

Not for every student. An independent learner with reliable feedback and a consistent routine may study effectively using released problems. A live class can be useful when the student needs instruction, discussion, accountability, or help understanding repeated mistakes.

About the author

ACE Academy Math Teams develops family-facing guidance on mathematics learning, course readiness, and competition preparation. This article connects the academy’s learning approach with MAA rules and independently linked educational resources. ACE Academy provides paid math courses; the guide is not an MAA publication or endorsement.

Sources and further reading

MAA AMC overview and eligibility

MAA 2026–27 registration and competition dates

MAA AIME qualification and 2027 changes

MAA competition policies

MAA released 2022 AMC 10A paper and scoring instructions

IES study and instruction practice guide

AoPS learning and competition resources

Official information checked October 20, 2026. MAA controls competition rules and may update them. Study schedules and original examples in this guide are ACE Academy editorial guidance.

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