- Why "Pass Rate" Data Is Limited for This Exam
- The Scoring Model: Scaled Score 200 and the Equating Effect
- Domain Weighting: Where Candidates Actually Lose Points
- Format Mechanics That Shape Outcomes
- Retake Rules and the Cost of Failing
- Who Sits for This Exam
- Turning Domain Weight Into a Study Schedule
- FAQ
- Passing requires a scaled score of at least 200; the ceiling is roughly 67% of questions correct.
- Geometry and Trigonometry carries 28% weight - the single heaviest domain on the exam.
- The exam is 50 multiple-choice questions in 2 hours 30 minutes, some unscored field-test items included.
- Retakes require a 31-day wait and cost $150 each; a passed test can't be retaken for three years.
Why "Pass Rate" Data Is Limited for This Exam
Anyone searching for a single headline number for FTCE Math 6-12 (026) pass rates will run into a wall: the Florida Department of Education and Pearson Evaluation Systems (NES) don't publish a simple, continuously updated public pass-rate figure the way some other testing programs do. What they do publish - and what actually matters for your prep - is the scoring architecture, the domain weighting, and the retake mechanics that determine who clears the bar and who doesn't. That structural data is more useful than a headline percentage anyway, because it tells you exactly where points are won and lost.
This article works through that structural data in detail. If you want the full breakdown of what's tested, pair this with the complete guide to all six content domains; if you're still deciding how hard the exam really is relative to your background, the difficulty guide covers that question directly.
The Scoring Model: Scaled Score 200 and the Equating Effect
FTCE Mathematics 6-12 (026) is scored on a scaled-score system, and the passing threshold is a scaled score of at least 200. Because different test forms are equated for difficulty, there isn't one fixed raw number of correct answers that guarantees a pass across every administration. Florida's published maximum-percentage table, however, puts the practical ceiling at roughly 67% of questions answered correctly - meaning even a strong candidate is not expected to answer every item correctly to pass, but there also isn't a lot of room to coast.
This equating process exists precisely because the exam draws from a large item bank and may include unscored field-test questions mixed into a live form. You won't know which questions are field-tested, so every item has to be treated as if it counts. This is one of the more distinctive mechanics of this specific exam, and it's worth understanding before you walk in - the exact numeric target is covered in more depth in the passing score breakdown.
Key Takeaway
Don't chase a raw "36 out of 50" target. Aim to be comfortably above the ~67% ceiling on practice material, since the scaled-score conversion isn't a 1:1 percentage.
Domain Weighting: Where Candidates Actually Lose Points
The single most predictive piece of data available to a candidate isn't a pass rate - it's the domain weighting. FTCE Mathematics 6-12 (026) is built from six competency domains adopted by the State Board of Education in October 2022, published in the Twenty-Eighth Edition of the Competencies and Skills Required for Teacher Certification in Florida. Because the exam is only about 50 questions total, every percentage point of weighting translates directly into a predictable number of items.
| Domain | Weight | Approx. Share of Exam |
|---|---|---|
| Geometry and Trigonometry | 28% | Largest single domain |
| Algebra | 19% | Tied for second |
| Data Analysis, Statistics, and Probability | 19% | Tied for second |
| Precalculus and Calculus | 16% | Fourth largest |
| Student Reasoning and Instructional Practice | 10% | Pedagogy-focused |
| Number Sense, Operations, and Proportionality | 8% | Smallest domain |
Geometry and Trigonometry alone is worth more than Number Sense and Precalculus/Calculus combined. That single fact should reshape how you allocate study hours far more than any speculative pass-rate figure would.
Domain 3: Geometry and Trigonometry (28%)
This domain spans classification and congruence proofs, coordinate geometry, circles, conic sections, right-triangle and unit-circle trigonometry, the laws of sines and cosines, polar and parametric representations, and formal logic.
- Coordinate geometry and conic sections appear frequently and reward fluency with equations of circles, ellipses, parabolas, and hyperbolas.
- Formal logic (conditional statements, converses, biconditionals) is easy to under-study but shows up reliably.
- Unit-circle trigonometry and the laws of sines/cosines are non-negotiable - expect application-style word problems, not just identity recall.
Domains 2 and 4: Algebra, and Data Analysis/Statistics/Probability (19% each)
These two domains tie for second place, meaning together they outweigh Geometry and Trigonometry if you treat them as a combined block. Algebra items typically test structural manipulation and modeling; Data Analysis items test interpretation of statistical measures, probability reasoning, and distribution concepts rather than pure computation.
- Don't assume algebra is "easy review" - the exam tests it at a level that includes modeling and functions, not just equation-solving.
- Probability and statistics questions often hinge on correctly reading a scenario before any calculation begins.
For a domain-by-domain walkthrough with worked examples, the exam domains guide is the natural next stop after this article.
Format Mechanics That Shape Outcomes
The delivery format itself is part of the "data" that predicts performance. The exam is administered as a computer-based test at Pearson centers across Florida and nationwide, consisting of approximately 50 multiple-choice questions to be completed in 2 hours and 30 minutes. That's roughly three minutes per question on average, though realistically some geometry proofs and multi-step calculus items eat far more time than that, while quick number-sense items go faster.
Two format details specifically affect readiness:
- Calculator access: An on-screen scientific calculator is supplied at the test center. Candidates may not bring their own device, so practicing with an unfamiliar on-screen tool ahead of time matters more than most candidates expect.
- Unscored field-test items: Some forms include field-test questions that don't count toward your score, but you can't identify them during the test. Pacing has to assume every question is live.
Retake Rules and the Cost of Failing
Because there's no single public pass-rate statistic to lean on, the retake structure is the most concrete evidence of how the exam is designed to be handled if you don't clear 200 on the first attempt. The registration fee is $150 for the first attempt and $150 for each subsequent retake - there's no discount for repeat testers. If you don't pass, you must wait a full 31 calendar days before retesting, and there is no cap on the number of attempts you're allowed. Conversely, if you do pass, you cannot retake that same test for three years, which matters if you're weighing whether to attempt a score improvement.
Score reports are released within four weeks of testing, and if you land close to the 200 threshold and want a formal recheck, a score verification session is available for $75. None of these numbers are negotiable or dependent on your testing history - they apply uniformly. A full cost breakdown, including how these fees stack for candidates who test more than once, is covered in the certification cost article.
Key Takeaway
Treat the 31-day retake wait as a planning constraint, not a punishment - it's exactly enough time to run a focused review cycle on your weakest domain before sitting again.
Who Sits for This Exam
FTCE Mathematics 6-12 (026) is a Florida Subject Area Examination governed by the Florida Department of Education, and it's the credential Florida school districts look for when hiring secondary math teachers - the certificate is one input into an educator's overall certification, alongside the bachelor's degree and subject-area coursework required by the state (there's no prerequisite exam or coursework needed just to register for the test itself). Candidates arrive from a range of backgrounds: recent math or math-education graduates, career-changers coming from STEM fields, and out-of-state teachers adding a Florida credential.
That mixed population is part of why a single pass-rate number would be misleading even if it were published - a candidate with a recent applied-math degree and one who last saw a unit circle a decade ago face very different odds on the same form. If you're unsure whether you meet the underlying eligibility pieces before you even register, the requirements guide lays out the degree and coursework expectations separately from the test-day mechanics.
Turning Domain Weight Into a Study Schedule
The most defensible way to use the "data" in this article is to let domain weight - not intuition - drive your study calendar. A candidate with eight weeks before test day, for example, should not split time evenly across six domains; that ignores the fact that Geometry and Trigonometry alone is worth almost three-and-a-half times as much as Number Sense, Operations, and Proportionality.
Geometry and Trigonometry (28%)
- Coordinate geometry, circles, and conic sections
- Right-triangle and unit-circle trig, laws of sines/cosines
- Formal logic and proof structure
Algebra and Data Analysis (19% each)
- Function modeling and algebraic structure
- Probability reasoning and statistical measures
Precalculus and Calculus (16%)
- Limits, derivatives, and rate-of-change reasoning
- Sequences, series, and function transformations
Student Reasoning and Instructional Practice (10%) plus Number Sense (8%)
- Interpreting student misconceptions and error patterns
- Proportionality and number-sense fundamentals
Full-Length Practice Under Timed Conditions
- Simulate the 2 hour 30 minute window with an on-screen calculator only
- Review missed items by domain, not just by question number
This sequencing - heaviest domains first, lightest domains last, timed practice at the end - is the closest thing to a data-backed study plan the exam's own weighting allows for. For a more complete walkthrough of building this plan alongside official resources, see the full study guide, and use our practice test platform to simulate the timed, calculator-only format before test day. Running several full-length sets on the practice site is the closest substitute available for missing pass-rate statistics - it shows you your own personal "pass likelihood" under realistic conditions.
FAQ
There isn't a simple, continuously public headline pass-rate figure for this specific exam in the way some other testing programs publish. What is publicly defined is the scoring threshold - a scaled score of at least 200 - and the maximum-percentage table showing a ceiling around 67% correct.
A scaled score of at least 200. Because forms are equated for difficulty, there's no single fixed raw-answer count that applies to every form; the practical ceiling sits around 67% of questions correct. See the passing score guide for details.
You must wait 31 calendar days before retesting, and each attempt - including retakes - costs $150. There's no limit on the number of attempts, but a passed test can't be retaken for three years.
Geometry and Trigonometry, at 28%, is the largest single domain and covers proofs, coordinate geometry, circles, conic sections, and trigonometry. Algebra and Data Analysis, Statistics, and Probability tie for second at 19% each.
Score reports are released within four weeks of your test date. If your result is close to the passing line, a score verification session is available for a $75 fee.