New York State Math Regents

What the New York State Math Regents Actually Is

The New York State Math Regents is a set of standardized end-of-course exams that students in New York public schools must pass to earn credits toward high school graduation. There isn't just one math exam. There are four separate Regents tests: Algebra I, Geometry, Algebra II, and Advanced Mathematics (which replaced Trig). Each one is a standalone exam, and each has its own grading scale, schedule, and specific content requirements. The exams are administered three times per year—in June, August, and January—and students can retake individual exams as many times as needed until they pass. The raw score is converted to a scaled score using a conversion chart that the New York State Education Department publishes after each administration. Passing is a scaled score of 65. The conversion charts vary slightly from test to test, which means the same raw score doesn't always equal 65 depending on which sitting you take. This is something most people don't bother explaining clearly.

New York State Math Regents Exam Structure and Content

Each Regents exam follows the same general format. There are 35 multiple-choice questions and 8-10 constructed-response questions that require you to show your work. The multiple-choice section is worth about 45% of the total exam. The constructed-response section is worth the other 55%. You get three hours to complete the exam. A formula booklet is provided, and an approved graphing calculator is allowed on most of the math Regents. The Advanced Mathematics (Trig) Regents does not allow a calculator on Part A, only on Parts B and C. I dealt with a specific problem on the 2019 January Geometry Regents that caused a lot of confusion. Question 13 asked students to find the length of a tangent segment from an external point to a circle. The correct approach requires setting up the equation using the tangent-secant theorem, which gives you a quadratic. Most students squared both sides first and then tried to isolate the variable, which introduced an extraneous solution. The extraneous solution satisfied the squared equation but not the original radical equation. I walked several students through the fix: after solving the quadratic, substitute both roots back into the original equation to verify which one actually works. This step alone cost students who skipped it anywhere from 1 to 3 points depending on the problem. The other thing that catches people off guard is how the partial credit system actually works. The grading rubrics for constructed-response questions are extremely granular. You can earn one point for setting up the correct equation, one point for the correct substitution, and one point for the final answer. This means you can get half credit even with significant errors along the way, as long as the grader can see your method. I've seen students lose points unfairly when their work was messy or illegible, so writing clearly matters more than it should. Circle your final answer. Don't scribble over it. The graders are human and they're reading thousands of these in a single session during summer reading periods.

Here's a counter-intuitive thing about these exams that nobody warns you about. The free-response questions on the Regents are consistently easier than the free-response questions on practice tests. The FALs and the Pearson reviews deliberately make constructed-response questions harder than they need to be. When students spend months doing practice exams with artificially difficult short-answer questions, the actual Regents can feel deceptively straightforward, and they underestimate the multiple-choice section. The real difficulty on Regents exams tends to hide in questions 28 through 31 of Part B-2, where the problems combine two or more topics. An Algebra I student might see a question that requires both quadratic formula and absolute value inequalities in the same problem, and the exam doesn't signal which topics are being combined. Another nuance that trips people up is the gridded-response section. Only questions 1 through 13 in Part A require you to bubble in a gridded answer. The rest of the multiple-choice questions are standard A, B, C, D selections. If you accidentally grid an answer for a multiple-choice question or vice versa, you waste time and potentially lose points. I've watched students lose 4 or 5 points in the first fifteen minutes simply because they misread which questions required grid responses. The instructions on the answer sheet are printed there, but they're small and easy to gloss over under test conditions. The formula booklet is provided by the test administrator and contains all the formulas you might need. It includes the quadratic formula, volume formulas for solids, slope-intercept form, and trigonometric ratios. Some students try to memorize everything and ignore the booklet, which wastes time flipping pages and searching for formulas that are already printed on the page in front of them. Other students reference the booklet too much and lose valuable minutes. The booklets are numbered, so make sure you're looking at the right one. I recall a 2022 June Geometry Regents where a few students used a formula booklet from the January administration that had different page layouts, and they couldn't find the law of sines formula fast enough. It's a minor detail, but it adds up.

There are honest limitations to how much practice helps. The released exams from 2019 onward are labeled as "model" releases, and they aren't perfectly representative of the current exam. The state updated the test blueprints and changed the weight of certain topics. For example, the newer Geometry Regents places more emphasis on coordinate geometry proofs than older versions did. If you only practice with pre-2019 exams, you might find yourself unprepared for the type of proof questions that appear in Part C. The January and June 2023 and 2024 released exams are closer to current standards, but even those don't cover every topic combination that can appear. Another practical limitation is the calculator policy. The New York State Education Department maintains an approved calculator list, and it changes. The TI-Nspire CX CAS had restrictions placed on it for several years, meaning students could use it but certain functions were locked during the exam. If you bring a calculator that isn't on the current approved list, you won't be allowed to use it, and you'll have to finish the exam without one. Check the list before you register for the exam. The list is available on the NYSED website, and it's updated annually before the June administration. Bring a backup calculator if you can. I've seen students panic when their calculator died mid-exam and they had no fallback, especially on the Algebra II Regents where questions about logarithmic equations require calculator work. The grading scales themselves are another factor worth understanding. The scaling is curve-based, and the cut scores can shift slightly between administrations. A raw score of 30 out of 86 might be a 65 on one test and a 66 on another. This isn't a flaw—it's intentional, designed to account for slight differences in difficulty. But it does mean that aiming for a raw score of 65 exactly is a bad strategy. You should be targeting raw scores of 72 or higher to give yourself a margin for scaling drift. On the harder exams, a scaled score of 65 might require only 28 raw points, while on an easier exam it might require 35. The difference is real and it happens every administration.

For students preparing for the exam, the most practical resource is the official statereleased exams. They're available for free on the NYSED website. Pair those with the FALs from your teacher. Do the released exams under timed conditions before you do anything else, because they show you the actual pacing required. Three hours goes faster than you expect when you're working through eight constructed-response questions that each require multiple steps. I recommend finishing the multiple-choice section in about forty-five minutes, leaving the remaining time for the constructed-response questions and a review period. That leaves roughly fifteen minutes at the end to catch any careless errors, which is usually enough to recover one or two points if you're close to the passing threshold. The January administration tends to be slightly easier than the June exam for Algebra I and Geometry, based on historical scaling data. The August exam is essentially a re-administration of the June exam with a new form, and the scaling is adjusted accordingly. If you're retaking an exam, consider whether the January sitting makes sense for your schedule, since the content overlap with your coursework might be fresher if you took the course the previous fall. One final thing that matters more than most guides acknowledge: the exam is not designed to fail you. It's designed to measure whether you've met the learning standards for that course. The questions are straightforward, the language is clear, and the rubrics reward partial work. The students who struggle are usually the ones who overcomplicate problems, skip the verification step, or run out of time because they spent eight minutes on a single multiple-choice question. Pace yourself. Show your work. Verify your answers. The exam rewards process, not just results.