Geometry Regents score calculator
24 questions, 2 points each. Enter answers correct, not points.
7 written responses, up to 2 points each. Include partial credit.
3 written responses, up to 4 points each. Include partial credit.
1 written response, up to 6 points. Include partial credit.
Estimated scale score
August 2026 chart
NYS performance level 1
Enter your earned points to see a practice estimate.
A scale score is not a percentage. Future exam curves may differ.
2026 scoring guide · Reviewed October 2, 2026
A Geometry Regents score calculator is useful only when it uses the conversion chart for the exam you actually took. Enter your multiple-choice answers correct and the rubric points earned on your written responses in the calculator above, then select August, June, or January 2026. The result uses that administration’s published New York State Education Department (NYSED) chart. It is a practice estimate based on the marks you enter, not an official score report.
The current exam has 35 questions worth 80 raw points. Those points are converted to a scale score out of 100; they are not simply turned into a percentage. For example, 35 raw points corresponds to 65 on the August 2026 chart, but to 64 on the June 2026 chart. One number without an exam date can therefore give a misleading answer, especially near a target score.
Geometry Regents exam format: 35 questions, 80 points
Geometry is one of New York’s high-school mathematics Regents examinations. The current assessment is aligned with the New York State Next Generation Mathematics Learning Standards; the first Next Generation Geometry administration was June 2025. When choosing a practice paper, check its date and the standards it follows. Older papers can still provide useful mathematics practice, but you should not silently combine an older paper with a different administration’s scoring chart.
The four parts place different demands on students. Multiple-choice items award points for the selected answer. Constructed-response items ask you to show mathematical reasoning, calculations, explanations, or constructions. A strong practice review therefore records both the answer and how the work was presented. A correct idea that is not written clearly can be difficult to assess, while an unfinished solution may still demonstrate creditworthy reasoning under the question’s rubric.
| Part | Questions | Points per question | Maximum raw points |
|---|---|---|---|
| I: multiple choice | 1–24: 24 questions | 2 | 48 |
| II: constructed response | 25–31: 7 questions | 2 | 14 |
| III: constructed response | 32–34: 3 questions | 4 | 12 |
| IV: constructed response | 35: 1 question | 6 | 6 |
| Total | 35 questions | Varies by part | 80 |
Part I contributes 48 of the 80 available points, or 60% of the raw total. Parts II, III, and IV together contribute 32 points, or 40%. These percentages describe the distribution of raw points, not the scale-score conversion. It is sensible to practice multiple choice consistently, but ignoring written responses leaves a substantial portion of the exam unused. Even a few additional justified steps can matter when a practice result is close to your target.
The raw-score formula
Raw score = 2 × correct Part I answers + Part II points + Part III points + Part IV points. The largest possible total is 2 × 24 + 14 + 12 + 6 = 80. There is no need to impose an artificial cap on an 86-point total: 86 reflects an obsolete format used before January 2018. If your worksheet adds to more than 80, stop and check whether you counted questions, multiplied written-response points twice, or used an incorrect format.
Keep a separate record for every question while you mark a practice paper. That gives you an audit trail if the calculator total does not match your handwritten total. A simple four-column record containing question number, maximum points, earned points, and reason for lost points is enough. The final total tells you where you are; the question-level record tells you what to do next.
How to use the Geometry Regents score calculator
1. Choose the exact exam administration
Read the month and year on your exam booklet before selecting a chart. This calculator includes the official January, June, and August 2026 conversion tables. If you are using another administration, obtain that exam’s own chart from NYSED rather than assuming the nearest date is interchangeable. If you are preparing for a future exam, a past table is only a practice reference. The future table and your eventual official score cannot be known from your practice inputs.
2. Enter the number of correct multiple-choice answers
For Part I, enter a whole number from 0 to 24. The calculator multiplies it by two. For example, 18 correct answers produce 36 raw points. Enter 18 in the Part I field, not 36. There is no partial credit within a multiple-choice item. During review, distinguish between an answer you reasoned through and an answer you guessed correctly; both receive the same practice points, but they do not indicate the same level of confidence.
3. Enter awarded points for each written-response part
For Part II, enter the sum of the points awarded on questions 25–31, from 0 to 14. For Part III, enter the sum for questions 32–34, from 0 to 12. For Part IV, enter the points for question 35, from 0 to 6. These fields accept points, not counts of fully correct questions. A two-point answer receiving one point belongs in the sum; it should not be discarded because the response was incomplete.
4. Read the raw total, scale score, and level together
The calculator adds your points, looks up the selected table, and displays the corresponding scale score and performance level. Check the raw total first, because a wrong input will still produce a mathematically valid lookup. Then record the administration and result together, such as “August 2026 practice paper, 42/80 raw, 70 scale.” That description is much more useful than writing “70%,” which would describe a different measurement.
5. Use the result to choose a next action
After recording a result, identify one or two specific changes that could recover points. “Improve geometry” is too broad to guide a study session. “Write the similarity correspondence before setting a proportion” or “check degree mode before inverse trigonometry” is actionable. Use Reset All to begin a new scenario and Perfect Score to see the maximum section inputs. These controls change only the practice calculation; they do not submit an exam or communicate a score to a school.
Raw score, percentage, and scale score are different
A raw score is the number of points earned. A raw percentage divides that total by the number available and multiplies by 100. A Regents scale score comes from NYSED’s conversion table. These three values answer different questions. The raw total shows how many points the marking process awarded; the percentage describes the fraction of available points; the scale score is the reported conversion associated with that administration.
Consider an August 2026 practice result of 40 raw points. The raw percentage is 40 ÷ 80 × 100 = 50%. The August chart converts 40 raw points to a scale score of 69. Calling that result either “50 on the Regents” or “69% correct” would be inaccurate. Keep the labels beside the numbers whenever you discuss your result with a teacher, parent, or tutor.
The conversion is a lookup, not a universal linear formula. Adding two raw points does not necessarily increase the scale score by exactly two. Adjacent raw totals can sometimes map to the same scale score, and the size of a scale-score increase depends on where you are in the table. This is why a calculator based on a straight percentage or a broad historical approximation should not claim to reproduce an official chart.
2026 target-score comparison
The following table shows the lowest raw total that reaches or exceeds each scale-score target. It helps compare completed 2026 administrations without treating one table as a promise about another. A target of 85, for example, required 67 raw points in January and August, but 66 in June. These are descriptive facts about those released charts.
| Scale-score target | January 2026 | June 2026 | August 2026 |
|---|---|---|---|
| 55 | 24 | 24 | 23 |
| 65 | 35 | 36 | 35 |
| 70 | 42 | 43 | 42 |
| 75 | 51 | 51 | 51 |
| 80 | 60 | 59 | 60 |
| 85 | 67 | 66 | 67 |
| 90 | 73 | 72 | 72 |
| 95 | 77 | 76 | 77 |
| 100 | 80 | 80 | 80 |
A useful preparation goal includes a margin above the minimum rather than aiming for the exact historical boundary. That margin is a planning choice, not an official requirement or a statistical guarantee. Your performance can vary with topic mix, time pressure, and the accuracy of self-marking. Repeated evidence from several properly scored practice papers is more informative than one favorable number produced by changing the selected chart.
What the five performance levels mean numerically
The 2026 conversion charts group scale scores into five performance levels: Level 1 covers 0–54, Level 2 covers 55–64, Level 3 covers 65–79, Level 4 covers 80–84, and Level 5 covers 85–100. In particular, 65 is Level 3, not Level 2; 80 is Level 4; and 85 is Level 5. A level is a broad reporting band, so two students in the same level can still have different strengths and different raw totals.
Do not use a level label to claim that a student has mastered every topic or executed every solution perfectly. A scale score of 85 may be an important benchmark, but it is not a perfect paper. Review the actual missed questions. Someone who performs well overall can still need focused work on constructions, proof justifications, or interpreting a three-dimensional diagram.
Worked scoring examples
Example 1: Build a total without losing partial credit
Suppose a student answers 15 multiple-choice questions correctly. That earns 15 × 2 = 30 raw points. The student’s seven Part II answers receive 2, 1, 2, 0, 1, 2, and 1 points, totaling 9. Part III receives 1, 2, and 0 points, totaling 3, and Part IV receives 0. The complete total is 30 + 9 + 3 + 0 = 42 raw points.
Enter 15, 9, 3, and 0 in the four fields. With August 2026 selected, the result is 70. Notice that counting only fully correct Part II questions would have lost three legitimately awarded points in the calculation. The lesson is not to award yourself generous credit; it is to use the actual rubric points instead of an all-or-nothing shortcut.
Example 2: The same raw score can cross a boundary differently
Imagine a total of 35 raw points. The August 2026 and January 2026 tables convert it to 65, while the June 2026 table converts it to 64. The underlying arithmetic has not changed: 35 points is still 35 points. The selected conversion table is what changes the reported value. This example explains why the date selector is a necessary part of the calculation rather than a decorative option.
If the paper is from June, choosing August simply to display 65 does not change the June result. Likewise, a future student should not select the most favorable past curve and interpret it as a prediction. Match the table to the paper when scoring a released exam, and describe any future-facing use as scenario planning.
Example 3: Plan a realistic route toward an 85
On the August 2026 chart, 67 raw points reach 85. One possible combination is 22 correct multiple-choice answers, giving 44 points, plus 11 in Part II, 8 in Part III, and 4 in Part IV. The sum is 44 + 11 + 8 + 4 = 67. This is an arithmetic scenario, not a recommendation to abandon the remaining questions or a guarantee about another exam.
To make the scenario useful, compare it with your actual practice profile. If you already earn most short-response points but struggle with multiple choice, the largest opportunity may be in recognizing relationships quickly. If your multiple-choice performance is steady but written responses are incomplete, practice communicating the proof or calculation. The same target total can be reached through different combinations, and your review plan should reflect your own errors.
Example 4: Test how one corrected mistake affects the result
Start with the 42-point total in Example 1. Correcting one additional Part I question adds two raw points, giving 44. Before looking at the new scale score, identify why that answer changed: perhaps you matched corresponding sides incorrectly, used a diameter where a radius was needed, or rounded too soon. The explanation matters more for future performance than moving a slider until the output looks better.
When trying scenarios, change one input at a time and write down what the change represents. An additional two points from a justified written response is a different learning task from an additional correct multiple-choice answer, even though both raise the raw total by two. This habit keeps a score calculator connected to learning rather than turning it into a source of false reassurance.
How to score written responses responsibly
Use the rating guide for the exact released examination. The guide supplies question-specific rubrics and examples that help distinguish full, partial, and zero credit. A general memory that “showing work earns a point” is not a scoring rule. The work must satisfy the relevant criteria, and different errors can have different consequences depending on the question.
Begin by attempting the complete paper before opening the answer key. Marking while solving can turn a timed assessment into a guided exercise and make the final total hard to interpret. Then compare your original response with the rubric without quietly adding missing reasoning. Keep corrections in another color or on a separate page so your first-attempt score remains distinguishable from what you learned afterward.
What to check in a proof or explanation
Look for a clear chain from the given information to the required conclusion. If you invoke a congruence or similarity criterion, identify the supporting equal angles or proportional sides. If you claim lines are parallel, name a relationship that establishes it. A diagram can help communicate your thinking, but an appearance in a drawing is not a substitute for a stated geometric reason.
For coordinate geometry, check that your calculations establish the claimed property. Equal slopes may support parallelism; perpendicularity requires the appropriate slope relationship or a treatment of horizontal and vertical lines. Equal distances can establish congruent segments. A midpoint calculation identifies a location. Choose the calculation because it proves what the question asks, not because it is a familiar formula you can apply to the coordinates.
What to check in a numerical response
Verify the equation, substitutions, units, and requested rounding. For a right-triangle problem, label the sides relative to the specified angle before choosing sine, cosine, or tangent. For a volume problem, confirm whether a given length is a radius, diameter, or height. Preserve enough precision in intermediate steps and round at the end in the form requested by the question.
If you are uncertain between two rubric scores, record a lower and an upper estimate and ask a teacher to review the original work. Run both totals through the same dated chart. A result that depends on every doubtful point being awarded deserves more caution than a result comfortably above the target under either interpretation. This is a practical uncertainty check, not a replacement for official marking.
Turn your score into a focused geometry revision plan
A useful review begins with the error record, not with repeating an entire textbook. Sort missed points into a small set of causes: missing concept, incorrect representation, algebra or arithmetic, incomplete explanation, misread instruction, or time management. A single question can involve more than one cause. Choose the earliest error in the reasoning chain, because fixing only the final arithmetic may leave the underlying misconception intact.
Transformations, congruence, and similarity
Practice describing a transformation precisely enough that another student could reproduce it. A rotation needs a center, direction, and angle; a reflection needs a line; a translation needs a displacement; a dilation needs a center and scale factor. Check what remains unchanged. Rigid motions preserve distances and angle measures, while a dilation scales lengths and preserves angle measures.
For similarity problems, write the correspondence before a proportion. If triangle ABC corresponds to triangle DEF, the order helps keep AB paired with DE rather than whichever side happens to sit nearest it in the drawing. Then check whether your computed length makes sense relative to the scale factor. This short setup can prevent an otherwise correct algebraic solution to the wrong proportion.
Right triangles and trigonometry
Build a routine: mark the right angle, identify the hypotenuse, choose the reference angle, label opposite and adjacent sides, and write the relationship. If the unknown is an angle, distinguish an inverse trigonometric operation from taking a reciprocal. Check your calculator’s angle mode. For additional practice entering expressions, use Sly Academy’s scientific calculator and trigonometry guide, then repeat the method on the permitted device you will use at school.
Do a reasonableness check before accepting a decimal. A hypotenuse should be longer than either leg. An acute angle in a right triangle lies between 0 and 90 degrees. A value far outside the expected range is a signal to inspect the representation or input. These checks do not replace the solution, but they often catch errors before you move to the next problem.
Circles, coordinates, and solid geometry
When reviewing circles, distinguish central angles from inscribed angles and identify the intercepted arc. When working with coordinates, sketch enough of the figure to recognize what the formulas must establish. For solids, separate the two-dimensional base from the three-dimensional height and use consistent units. If the problem describes a composite solid, explain how its components fit together before combining volumes.
Use Sly Academy’s graphing calculator to explore coordinate relationships during study. A plotted picture is useful for checking a conjecture, but a Regents response may still require exact calculations or a proof. Similarly, online study tools are not a substitute for following your school’s rules about approved exam equipment.
A repeatable weekly practice cycle
On the first study day, complete a timed set and mark it without changing your original answers. On the second, work through the two most common error types and write a corrected explanation for each. On the third, solve fresh questions testing the same ideas. On the fourth, mix those topics with older material so you must choose the method rather than recognize a worksheet pattern. Finish the cycle by revisiting missed questions without your notes.
Keep each session’s goal small enough to verify. “I can justify a triangle similarity statement and match all three side pairs” is testable. “I understand triangles” is harder to evaluate. When a topic improves, keep a few spaced review questions in later sessions rather than removing it completely. The aim is reliable retrieval under exam conditions, not familiarity immediately after reading a solution.
Exam-day preparation and score interpretation
The Geometry examination booklet specifies a three-hour testing period and directs students to use the provided answer sheet for Part I and the booklet for written responses. Read the directions on your own administration carefully and follow your school’s instructions, including any approved accommodations. Practice with the equipment you will be allowed to use rather than relying on a phone-based workflow that will not be available in the examination room.
Before a practice exam, check your graphing calculator, ruler, and compass and learn how to access the supplied reference information. The August 2026 reference sheet supplies five volume formulas; do not expect it to provide a complete list of trigonometry, area, slope, midpoint, or distance formulas. A tool is most helpful when you know its limitations. A graph can suggest an intersection, but a rounded screen reading may not justify an exact statement. A compass construction should display the required construction marks rather than only a shape drawn to look correct.
During timed work, allocate attention according to both difficulty and available points. If a problem stalls, record a meaningful step, mark it for review, and return when appropriate. Reserve time to check transferred multiple-choice answers, omitted units, and unaddressed parts of a written question. There is no universal minute-by-minute strategy that fits every student, so test your timing approach on full papers before exam day.
Does everyone need to pass Geometry Regents to graduate?
No. Do not assume every New York student must pass Algebra I, Geometry, and Algebra II to receive any diploma. Assessment requirements depend on the diploma pathway, cohort, and applicable alternatives or safety nets. A scale score of 65 is a commonly used passing benchmark, but a calculator cannot determine a student’s diploma eligibility. Discuss your individual record and plan with a school counselor.
Policy transition, checked October 2, 2026: NYSED announced on September 14, 2026 that the Board of Regents authorized work toward a single diploma and removal of prescribed Regents passing requirements beginning with students graduating in 2028. The announcement describes proposed regulatory amendments to follow, and Regents examinations continuing. It should not be interpreted as a statement that all current requirements have already disappeared. Schools remain the appropriate source for how the transition applies to an individual student.
Geometry Regents score calculator FAQ
How many questions are on the current Geometry Regents?
The current format has 35 questions: 24 multiple-choice items, seven two-point written-response items, three four-point written-response items, and one six-point written-response item. The maximum raw total is 80 points. Check the booklet for the administration you are taking rather than relying on an older summary.
How many raw points do I need for a 65?
For the released 2026 charts, the minimum is 35 in January, 36 in June, and 35 in August. These are administration-specific thresholds. A future exam may use a different chart, so a historical cutoff is useful for practice but cannot guarantee a future passing result.
Is 85 the same as 85% of the questions correct?
No. An 85 is a scale score, while percent correct or percent of raw points is a separate measure. In August 2026, 67 raw points map to 85. Since questions have different point values and written responses can receive partial credit, even “percent of questions correct” can conceal important details.
Can I enter partial credit?
Yes. The Part II, III, and IV fields accept the points awarded under the relevant rubrics. Add the earned points within each part and enter those sums. The Part I field instead takes the number of correct answers and multiplies by two. Keep this distinction in mind when checking your total.
Why is my teacher’s score different from my estimate?
Possible reasons include a different rubric judgment, a mistaken section total, or use of the wrong conversion chart. Compare the original responses and question-level points first, then confirm the exam date. Your school’s official scoring and reporting process takes precedence over a self-entered online estimate.
Can this calculator predict the next Regents curve?
No. It reproduces the selected released 2026 conversion chart for the raw total entered. It does not predict an unreleased chart, grade your written work, or issue official results. Use past papers to identify learning needs and track progress, while keeping future outcomes uncertain.
Can I use the same chart for Algebra I or Algebra II?
No. Subject and administration both matter. Each examination has its own scoring materials and conversion chart. If you are preparing for another mathematics Regents exam, use its corresponding paper, rubric, and chart; a Geometry result cannot be converted into an Algebra score.
Before you record your final practice result
Check four things: the exam date matches the chart, Part I contains answers correct rather than points, every written-response entry includes only justified rubric points, and the four sections total no more than 80. Record the raw total and scale score with their labels. Then choose the next specific skill to practice. That process makes the calculator a useful learning aid while keeping its limitations clear.
Sources
Official NYSED materials used for exam structure, scoring, conversion tables, and the dated policy note. All scoring examples and study explanations above are original worked guidance.
- NYSED memo on the January 2018 change from 86 to 80 raw points
- NYSED Geometry Regents examination archive
- August 2026 Geometry Regents examination booklet
- August 2026 official raw-to-scale conversion chart
- June 2026 official raw-to-scale conversion chart
- January 2026 official raw-to-scale conversion chart
- August 2026 official rating guide and question-specific rubrics
- NYSED Next Generation Geometry Educator Guide
- Next Generation Geometry performance-level descriptions
- NYSED explanation of Regents scoring
- NYSED current graduation requirements
- NYSED graphing calculator guidelines
- NYSED September 14, 2026 announcement on the next phase of NY Inspires






