The chapter competition happens in February, and most students start preparing in January or later. That is enough time if the work is organized. This plan assumes a student in grades 6 to 8 who is comfortable with grade-level math and wants a good chapter result. It uses about 45 minutes a day, five days a week, plus one longer session on the weekend.
What you are preparing for
The chapter competition has a Sprint round, a Target round, a Team round that only the four students on a school team take officially, and a Countdown round that is optional at the chapter level. The Sprint round is 30 problems in 40 minutes with no calculator. The Target round is four pairs of problems with a calculator allowed, six minutes per pair. The Team round is ten problems in 20 minutes, with calculators allowed. Chapter competitions run February 1 to 28, 2027. If you need the full picture first, read how MATHCOUNTS works.
The most important point is that this is a speed and accuracy contest on familiar topics, not a test of obscure tricks. The topics are arithmetic and number sense, ratios and percent, algebra, geometry, counting and probability, and number theory. Students who miss problems usually know the idea and misapply it under time pressure. The preparation has to include the clock.
Week one: find the gaps
Start with a timed Sprint round from the School Handbook or the 2027 School Competition, which coaches can find on the MATHCOUNTS Coach Dashboard (past chapter and state competitions are posted publicly in March and April, after each season), 40 minutes, no calculator. A non-school competitor can ask the school or a local coach for access. Do not prepare first. You want an honest baseline.
Then sort every problem into four categories: correct and fast, correct but slow, wrong because of a careless error, and wrong because the method was unknown. Write the category next to each problem. This takes about 30 minutes and is the most valuable part of the week.
Count the unknown-method problems by topic. You will probably find that two topics produce most of them. Counting and number theory are common culprits for middle school students, because school covers them lightly. Make those two topics the focus for weeks two and three.
The rest of week one is for reviewing basics that a typical student still makes mistakes on: fractions and decimals, percent change, rates and unit conversions, and area and perimeter formulas. Ten minutes of mental arithmetic each day pays off more than students expect. Speed on easy problems frees up minutes for hard ones.
Week two: build the weakest topic
Pick the topic that produced the most unknown-method problems and spend four days on it. Use this pattern each day. Read one worked example, close it, and redo it without looking. Then solve five problems on the topic, untimed, and check each answer. Finally, for any problem you missed, write one sentence describing the idea you were missing.
For counting, the ideas that matter most are the multiplication principle, arrangements with repeats, and choosing groups. For number theory, they are factors and multiples, prime factorization, remainders, and counting divisors. For geometry, similar triangles, the Pythagorean theorem and common right triangles, and area by subtraction.
On the fifth day, take a 15-problem timed set that mixes topics, 20 minutes. This keeps the new skill from being isolated from the real test.
Week three: speed and Target practice
Now shift toward the clock. Take two full Sprint rounds this week, one early and one late, and compare the category counts from week one. You want fewer unknown-method problems and fewer careless errors. If careless errors are the larger group, the next change is to the process, not the content: check units, re-read the question after solving, and write down the final quantity you are asked for before you start.
Add Target practice. Each Target pair is two linked problems, and the second often uses the first. Practice setting up the problem on paper and using the calculator only for arithmetic, not for thinking. Six minutes feels long until you realize that a bad setup consumes four of them.
Teach one topic to a family member or a friend. Explaining a method out loud finds gaps faster than rereading.
Week four: simulate and rest
Take a full simulated competition on the weekend before the event: Sprint, then a short break, then Target. Use real timing and sit at a desk. Review it the same day.
In the final three days, do not learn new topics. Redo only the problems you missed in the last three weeks, and do 10 to 15 minutes of mental math. Sleep matters more than one more practice set.
A worked example: turning a miss into a method
Here is how a review note should look, using an original problem. Suppose the problem is: the average of five numbers is 18, and when one number is removed the average of the remaining four is 16. What number was removed?
A student who gets this wrong often tries to guess which number was removed. The method is to work with totals. Five numbers averaging 18 total 90. Four numbers averaging 16 total 64. The removed number is 90 minus 64, which is 26.
The note the student writes is one sentence: when averages are given, convert to totals first. That sentence goes in the notebook under averages. After three weeks the notebook has fifteen such sentences, and rereading them the night before is a better use of an hour than another practice set. The same habit works for the counting and number theory misses from week one.
Sprint round strategy that works
Do the problems in order for the first pass, but do not stay on any one for more than two minutes. The round is arranged roughly from easier to harder, so the first fifteen or so should be answered quickly. If you do not see a method in 30 seconds, circle the problem and move on. Return to the circled ones at the end.
Answer format matters. MATHCOUNTS publishes rules for how answers must be written, and a correct number in the wrong form may lose the point. Read the official rules and the instructions at the start of the paper, and practice writing answers in the required form. Check the official scoring rules before the event too, so you know how unanswered and wrong problems are treated before you decide how much to guess.
Target round strategy
Use the first two minutes to read the whole pair, then solve in order. Write each step on paper. A calculator is allowed, but the calculator does not set up the problem. Students who rely on the calculator for thinking run out of time. Use it to check arithmetic you have already set up.
Common mistakes in preparation
Students practice only the problems they enjoy, usually geometry or algebra, and avoid the counting and number theory that cost them points. They take timed tests and skip the review. They use the calculator in practice for Sprint-style problems, then freeze when it is not allowed. They save all the full-length tests for the last week and are tired on the day. And they spread work evenly instead of finding the two topics that matter most. The plan above is built to avoid all five.
One more pattern is worth naming: the student who rushes the first ten problems. Those problems feel easy and invite speed, but a careless slip there costs the same as a slip on problem 28. Slow down by about ten seconds, and check the answer against the question.
Pacing, in numbers
The Sprint round gives 40 minutes for 30 problems. A workable plan is to finish the first ten in about 8 minutes, the next ten in about 14, and keep the last 18 minutes for the final ten plus a return to any circled problems. If you are behind at the 20-minute mark, do not rush. Skip to the problems you can solve and accept that a few will go unanswered.
For the Target round, six minutes per pair means about three minutes per problem. If the first problem of a pair is taking more than four minutes, write down what you have and move to the second, because it may be quicker.
For parents: what actually helps
Do not buy more problems than your child can review. Quality of review beats quantity of practice. Ask your child to explain one missed problem each night, and do not solve it for them. Keep a notebook of missed problems, sorted by topic, and read it the night before the event.
Watch for fatigue. A middle schooler doing 45 minutes of focused work a day plus a weekend session is at the upper end of what is productive. If your child is dreading the work, cut back and keep the weekend practice.
What happens after the chapter competition
If your child advances to state (March 1 to 31, 2027), the preparation is the same, with more emphasis on harder problems from past state sets, and on the Countdown round if your state runs it, since it is optional at the state level. If your child does not advance, the next step is the AMC 8 (the 2027 window is January 21 to 27, 2027) or the next season. The AMC 8 uses many of the same skills, and the AMC 10 comes after it. Our free Mock AMC 8 is a good way to find out where the student stands.
We are planning free timed practice for middle school math contests, with a score report by topic. If you would like to be told when it opens, join the list on our MATHCOUNTS page.
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