What the Florida Algebra 1 EOC Actually Tests in 2026
The Florida B.E.S.T. Algebra 1 End-of-Course (EOC) assessment pulls its 45–50 questions from about 43 mathematics benchmarks, split evenly across three reporting categories that are each worth 31–38% of the test. If you want to know exactly what will be on the screen — not just the passing score or the retake rules — this is your content map. It walks every reporting category, names the tested B.E.S.T. benchmarks, works through the hardest question types, lists the formulas the state prints for you, and settles the calculator question.
This is a what's-tested guide. For the 400 passing score, the 30% course-grade rule, the graduation requirement, and retake pathways, use our companion Florida Algebra 1 EOC 2026 rules guide. Here, the goal is different: know the blueprint so well that no benchmark surprises you, then convert that map into targeted free Florida Algebra 1 EOC practice.
One framing fact first. Florida replaced the MAFS standards and the FSA Algebra 1 EOC with the B.E.S.T. Standards (Benchmarks for Excellent Student Thinking) and the B.E.S.T. Algebra 1 EOC, in place for every Algebra 1 EOC administered since 2022–23. The test is computer-based and computer-adaptive, delivered through Florida's Test Delivery System, and the same blueprint governs every 2026–27 testing window — fall, winter, spring, and summer. Every number below comes from the current FDOE Test Design Summary and Blueprint (updated February 5, 2025 — still the active version), the 2026–27 B.E.S.T. EOC Fact Sheet (August 2026), and FDOE's 2025–26 statewide assessment results report.
The Blueprint at a Glance: Three Equal Reporting Categories
Unlike tests that lean on one strand, the Algebra 1 EOC is deliberately balanced. FDOE assigns each reporting category the same 31–38% band, which means no single category can dominate and none can be skipped.
| Reporting Category | Share of Test | Primary Benchmarks |
|---|---|---|
| Expressions, Functions, and Data Analysis | 31–38% | ~14 benchmarks (NSO, AR.1, F.1, F.2, DP.1, DP.3) |
| Linear Relationships | 31–38% | ~14 benchmarks (AR.2, AR.9, F.1.5, DP.2) |
| Non-Linear Relationships | 31–38% | ~15 benchmarks (AR.1, AR.3, AR.4, AR.5, FL.3.2) |
Because the three bands overlap, the practical takeaway is simple: if your practice ignores an entire category, you are writing off roughly a third of the test. Below, each category is broken down to the benchmark level.
Reporting Category 1: Expressions, Functions, and Data Analysis (31–38%)
This category blends number sense, the language of functions, and one-and-two-variable data. It is where symbolic fluency meets interpretation.
| Benchmark | What it asks you to do |
|---|---|
| MA.912.NSO.1.1 / 1.2 | Apply the Laws of Exponents to numerical expressions with rational exponents (and convert to/from radicals); generate equivalent algebraic expressions with exponent properties |
| MA.912.NSO.1.4 | Add, subtract, multiply, and divide numerical radicals (simplify radical expressions) |
| MA.912.AR.1.1 | Interpret parts of an expression or equation as quantities in a real-world context |
| MA.912.AR.1.2 | Rearrange a formula or equation to isolate a quantity of interest |
| MA.912.F.1.1 / F.1.2 | Classify a function type (linear, quadratic, exponential, or a transformed parent function) from an equation, graph, or table; evaluate f(x) and interpret the output |
| MA.912.F.1.3 | Calculate and interpret the average rate of change over an interval |
| MA.912.F.1.6 | Compare key features of linear and nonlinear functions across representations |
| MA.912.F.1.8 | Decide whether a linear, quadratic, or exponential model best fits a situation |
| MA.912.F.2.1 | Identify and describe the effect of transformations on a function's graph |
| MA.912.DP.1.2 / DP.1.4 | Interpret data distributions; estimate a population total, mean, or percentage from a sample using a given margin of error |
| MA.912.DP.3.1 | Build and read a two-way frequency table (joint and marginal frequencies; possible associations) |
Worked example — average rate of change (MA.912.F.1.3). This benchmark trips students because "rate of change" of a curve is not the same as slope. For f(x) = x² + 2x over the interval [1, 4], compute the average rate of change as the slope of the secant line: (f(4) − f(1)) / (4 − 1) = (24 − 3) / 3 = 21 / 3 = 7. Notice you never touch the vertex — you only need the two endpoint outputs.
The two-way frequency table (DP.3.1) and margin of error (DP.1.4) benchmarks are the other frequent surprises here. They read like statistics, not algebra, and students who drilled only equations lose easy points on them. Two "Also Assesses" benchmarks ride along in this category: F.1.8 also assesses FL.3.4 (linking simple interest to linear growth and compound interest to exponential growth), and DP.1.2 also assesses DP.1.1 (choosing the right display for a data set).
Reporting Category 2: Linear Relationships (31–38%)
This is the heart of Algebra 1: lines, systems, inequalities, and the data that fits a line. The AR.2 cluster runs from AR.2.1 to AR.2.8, so it carries a lot of weight on its own.
| Benchmark | What it asks you to do |
|---|---|
| MA.912.AR.2.1 | Write and solve one-variable multi-step linear equations from context |
| MA.912.AR.2.2 | Write a two-variable linear equation from a graph, table, or description |
| MA.912.AR.2.3 | Write the equation of a line parallel or perpendicular to a given line through a given point (parallel slopes are equal; perpendicular slopes multiply to −1) |
| MA.912.AR.2.4 / 2.5 | Graph a linear function from a table, equation, or description; interpret key features (domain, range, intercepts, rate of change) and constraints in context |
| MA.912.AR.2.6 | Write and solve one-variable linear inequalities, including compound inequalities; represent solutions algebraically or graphically |
| MA.912.AR.2.7 / 2.8 | Write two-variable linear inequalities from a graph or description; graph the solution set of a two-variable linear inequality |
| MA.912.AR.9.1 / 9.4 | Solve systems of linear equations; graph systems of linear inequalities |
| MA.912.AR.9.6 | Represent constraints as systems and judge whether solutions are viable |
| MA.912.F.1.5 | Compare key features of linear functions across representations |
| MA.912.DP.2.4 / DP.2.6 | Fit a line to bivariate data and interpret its slope and y-intercept; use a line of fit and residuals to judge the strength and direction of a correlation |
Worked example — a system with a viability check (MA.912.AR.9.1 / AR.9.6). Solve 2x + 3y = 12 together with x − y = 1. Substitute x = y + 1: 2(y + 1) + 3y = 12 → 5y + 2 = 12 → y = 2, so x = 3. The solution is (3, 2). B.E.S.T. items rarely stop there — AR.9.6 layers a context on top ("x and y must be whole numbers of items produced") and asks whether the solution is viable. Since 3 and 2 are non-negative whole numbers, the solution is viable; a fractional or negative answer would not be.
Residuals (DP.2.6) are the sleeper skill in this category. A residual is the observed value minus the predicted value, and the pattern of residuals — not a single number — signals how well a line fits. DP.2.6 also assesses DP.1.3: a strong correlation between two variables does not prove that one causes the other, and B.E.S.T. items test that distinction directly.
Reporting Category 3: Non-Linear Relationships (31–38%)
Everything that bends lives here: polynomial operations, quadratics, absolute value, and exponential growth and decay. This is where students who mastered only linear algebra hit a wall.
| Benchmark | What it asks you to do |
|---|---|
| MA.912.AR.1.3 / 1.4 | Add, subtract, and multiply polynomials; divide a polynomial by a monomial (Algebra 1 limits these to polynomials of 3 or fewer terms) |
| MA.912.AR.1.7 | Rewrite a polynomial as a product of polynomials (factoring) |
| MA.912.AR.3.1 | Write and solve one-variable quadratic equations over the reals |
| MA.912.AR.3.4 / 3.5 | Write a quadratic function from a graph, table, or key points |
| MA.912.AR.3.6 / 3.7 / 3.8 | Determine and interpret vertex, zeros, and key features; model with quadratics |
| MA.912.AR.4.1 / 4.3 | Write, solve, and graph absolute value equations and functions |
| MA.912.AR.5.3 / 5.4 / 5.6 | Classify exponential growth vs. decay; write and graph exponential functions |
| MA.912.FL.3.2 | Solve simple- and compound-interest problems (the Algebra 1 clarification excludes continuous compounding) |
Worked example — choose the quadratic form that matches the task (MA.912.AR.3.6 / 3.7). For f(x) = x² − 6x + 8, the form you pick decides how fast you finish. Need the zeros? Factor to (x − 2)(x − 4), so the zeros are x = 2 and x = 4. Need the vertex (minimum)? The axis of symmetry sits halfway between the zeros at x = 3, and f(3) = 9 − 18 + 8 = −1, giving vertex (3, −1). The reference sheet gives you standard, vertex, and factored forms precisely so you can switch to whichever the question rewards.
Exponential items (AR.5.3) hinge on one reading: in f(x) = a(1 ± r)ˣ, a plus sign is growth and a minus sign is decay. So 500(1.08)ˣ grows 8% per step, while 500(0.92)ˣ decays 8% per step.
What's on the Reference Sheet — and the One Formula That Isn't
The Algebra 1 EOC gives you an on-screen reference sheet, so you do not have to memorize these. Per the FDOE 2025–26 FAST/B.E.S.T. Mathematics Reference Sheets Packet, the Algebra 1 sheet provides:
- Forms of linear equations: slope-intercept y = mx + b, standard Ax + By = C, point-slope y − y₁ = m(x − x₁)
- Forms of quadratic functions: standard f(x) = ax² + bx + c, vertex f(x) = a(x − h)² + k, factored f(x) = a(x − p)(x − q)
- Forms of exponential functions: f(x) = abˣ and f(x) = a(1 ± r)ˣ
- Quadratic formula: x = (−b ± √(b² − 4ac)) / 2a
- Simple interest final amount: A = P(1 + rt)
- Compound interest final amount: A = P(1 + r/n)ⁿᵗ
- Customary, metric, and time conversions
Here is the gotcha that costs points every year: the slope formula m = (y₂ − y₁) / (x₂ − x₁) is printed on the Grade 8 FAST reference sheet but NOT on the Algebra 1 EOC sheet. By Algebra 1, Florida expects you to compute slope from memory. If you have been leaning on the sheet for slope, stop now and drill it until it is automatic.
Calculator and Test-Day Rules for 2026
The calculator policy is more permissive than many students assume, and knowing it changes how you pace the test.
- A scientific calculator is available for the entire Algebra 1 EOC. There is no separate no-calculator section — FDOE's Calculator and Reference Sheet Policies (updated July 2025) provide an online scientific calculator in the platform for every item. That said, FDOE notes plainly that "not every test item will require the use of a calculator."
- Handheld calculators are optional. Computer-based testers may also use an approved handheld scientific calculator, and paper-based testers must be given one. FDOE's approved 2025–26 models are the TI-30Xa, Casio fx-260 solar, Casio fx-82 solar, Sharp EL-510R, and Sharp EL-510RN; a school may use another model only if district math specialists confirm it meets FDOE's specifications. Phones, smartwatches, and other electronic devices are banned, even during breaks.
- Prohibited handheld functions include CAS/equation solvers, regression, graphing, matrices, a table, a multi-line display, radical-simplifying, and any wireless or Bluetooth capability.
- Format: one 160-minute session with a short break after the first 80 minutes; a student still working may continue up to the length of a typical school day. In the spring administration, about 5 of the 45–50 items are unscored field-test items.
- 2026–27 testing windows: Fall (September 8 – October 2, 2026), Winter (November 30 – December 18, 2026), Spring (May 3–28, 2027), and Summer (June 21–25 and July 12–16, 2027) — districts choose the exact test day within each statewide window.
- Item types: traditional multiple choice plus technology-enhanced items — equation editor, selectable hot text, drag-and-drop GRID/graphing, editing-task drop-downs, multiselect, and matching. Multi-part items combine several of these.
- Passing standard: Achievement Level 3, which spans scale scores 400–417, with 400 as the passing line on the 325–475 B.E.S.T. scale. Results post to the Florida Reporting System within 24 hours.
How Florida Students Performed on the 2026 Algebra 1 EOC
Knowing the blueprint is more useful when you can see what it produces. FDOE's 2025–26 statewide assessment results report shows that 61% of first-time Algebra 1 EOC test-takers reached Achievement Level 3 or higher in the 2025–26 school year (Fall 2025 through Spring 2026 — summer 2026 is not yet included), up from 57% in 2024–25. Since the B.E.S.T. version of the exam began in Winter 2022, the statewide Level 3-or-higher rate has climbed 11 points, from 50% to 61%.
One detail in that report changes how you should read your own results. 46% of Algebra 1 EOC test-takers are in a grade below high school — students in grade 8 or lower who take Algebra 1 early — and 87% of those grade-8-or-lower test-takers reach Level 3 or higher, versus 38% of high-school-grade test-takers. If you are taking the exam in 9th grade or later, the 38% high-school-only figure is the realistic comparison, not the 61% headline number, and it is exactly why closing gaps in your weakest reporting category matters.
How to Turn This Blueprint into a Study Plan
Because the three categories are weighted almost equally, the fastest score gains come from finding your weakest category and repairing it benchmark by benchmark, not rereading the whole course from page one. Follow this four-step sequence:
- Diagnose across all three categories first. Take one mixed practice set that samples Expressions/Functions/Data Analysis, Linear Relationships, and Non-Linear Relationships in roughly equal numbers, and score yourself by category, not just overall.
- Repair your weakest category by benchmark, not by vibe. "Review quadratics" is too vague. If Linear Relationships is weak, target AR.2.3 (parallel/perpendicular equations), AR.2.6 through AR.2.8 (inequalities), AR.9.1/AR.9.6 (systems with a viability check), and DP.2.6 with its also-assessed DP.1.3 (residuals and correlation versus causation). If Non-Linear Relationships is weak, target AR.3.1 (choosing the right solving method for a quadratic) and FL.3.2 (simple and compound interest — continuous compounding is not tested). If Expressions/Functions/Data Analysis is weak, target DP.1.4 and DP.3.1, plus the also-assessed DP.1.1 — margin of error, two-way tables, and choosing a data display are the statistics-flavored items algebra-only students skip.
- Run timed mixed sets with the tools you will actually have. Practice on-screen, using the online scientific calculator and the reference sheet, so pacing and interface friction get solved before test day, not during it.
- Finish with Florida's own released test. Once your category scores are balanced, take the official 2024 Algebra 1 EOC released test under timed conditions — our companion Florida Algebra 1 EOC released-test guide shows you how to turn it into an error log instead of just a score.
Start with a full set of free Florida Algebra 1 EOC practice questions with worked explanations and an AI tutor, memorize forms and vocabulary with the Algebra 1 EOC flashcards, keep the Florida Algebra 1 EOC cheat sheet beside you for last-minute review, and work through every reporting category in the Florida Algebra 1 EOC study guide. Everything is free.
Official Sources
- FAST Mathematics and B.E.S.T. EOCs Test Design Summary and Blueprint — reporting categories, benchmarks, item counts, calculator note
- 2026–27 B.E.S.T. EOC Assessments Fact Sheet — format, achievement levels, scale scores
- Florida Statewide Assessment Program 2026–27 Schedule — official Algebra 1 EOC testing windows
- Calculator and Reference Sheet Policies for Florida Statewide Assessments — approved calculators, prohibited functions, reference sheet rules
- 2025–26 FAST/B.E.S.T. Mathematics Reference Sheets Packet — the exact Algebra 1 reference sheet
- FDOE 2025–26 statewide assessment results report — Algebra 1 EOC pass-rate data
- Florida Statewide Assessments Portal — sample items and family resources
Benchmarks, item ranges, and policies can be revised. Confirm the current blueprint on fldoe.org before you rely on any summary.
