Florida B.E.S.T. Algebra 1 EOC (FLDOE): the reporting categories, the benchmark families, the computer-based item types, the reference sheet, and how to study for the End-of-Course assessment

The B.E.S.T. Algebra 1 End-of-Course (EOC) assessment is Florida's state test for the Algebra 1 course, administered by the Florida Department of Education (FLDOE). It is built from the Benchmarks for Excellent Student Thinking (B.E.S.T.) Mathematics standards, which replaced the earlier Mathematics Florida Standards (MAFS) and the FSA assessment. This page is the index for the whole course: it explains the three reporting categories, the benchmark families, the computer-based item types, the online reference sheet, the calculator policy, the five achievement levels, the graduation requirement, and how to study each strand. The topic pages below carry the worked Florida-EOC-style questions across the item types you will meet on screen.

What the EOC is and why it matters

Florida uses course-level EOC tests for several high school courses, and Algebra 1 is the math EOC that almost every student sits. Students take it on completing the Algebra 1 course, usually in grade 9. Two things make it high stakes. First, reaching at least achievement Level 3 is a graduation requirement for a standard Florida high school diploma. Second, the EOC result counts as 30 percent of the final course grade, so it affects the transcript directly, not just graduation eligibility.

The Algebra 1 EOC is delivered online in the Test Delivery System (TDS) in one 160-minute session, with a short break after the first 80 minutes. A student who is still working at the end of the session may continue up to the length of a typical school day. Students who do not pass can retake the EOC in later windows, or meet the requirement with a comparative score (see below).

The benchmark families

B.E.S.T. Mathematics codes every benchmark with a strand abbreviation. The Algebra 1 EOC draws from four families:

The three reporting categories

The FLDOE test design summary groups the benchmarks into three reporting categories, each with an approximate share of the score points. Algebra and Functions dominate the test.

Two consequences follow. First, Algebra and Functions together are about four fifths of the points, so fluent equation solving, graphing, and function reasoning is the surest route to Level 3. Second, the Statistics and Number System category, while smaller, is the one students most often neglect, and it carries enough points to move a borderline score over the Level 3 line.

The computer-based item types

The EOC is delivered in TDS, and beyond standard multiple choice it uses technology-enhanced items (TEIs). You will meet these on Algebra 1:

• Multiple choice (MC). Four options, one correct, no partial credit.
• Multiselect. More than one option is correct; the prompt tells you how many or says "select all that apply." Partial credit is common, so read the count.
• Editing task choice. You choose the option (often from an in-line dropdown) that correctly completes an expression, equation, or statement.
• Equation editor. You build and type a mathematical response (a number, an expression, an equation, or an inequality) from an on-screen palette, for example entering $y \ge 2x + 1$ or $\frac{-2 \pm \sqrt{10}}{2}$.
• GRID (graphic response item display). You interact with a coordinate plane or number line: drag and plot points, draw a line, or select a region, for example plotting a vertex or shading the solution of an inequality.
• Matching item. You match items across a grid, for example pairing equations with their graphs or tables.
• Table item. You complete or interpret a table, filling values or selecting cells.

The reference sheet

Every B.E.S.T. Algebra 1 EOC includes an online reference sheet in TDS. It is short, and knowing what it does not give you matters as much as knowing what it does.

The sheet provides:

• Linear forms and slope. Slope $m = \frac{y_2 - y_1}{x_2 - x_1}$; slope-intercept form $y = mx + b$; point-slope form $y - y_1 = m(x - x_1)$; standard form $Ax + By = C$.
• Sequence formulas. Arithmetic $a_n = a_1 + (n - 1)d$ and geometric $a_n = a_1 \cdot r^{\,n-1}$.
• Coordinate-geometry tools. Distance $d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}$ and midpoint $\left(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2}\right)$.
• The quadratic formula. $x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}$ for $ax^2 + bx + c = 0$.
• Basic geometry. Area and perimeter of a rectangle, area of a triangle and a parallelogram, and the area and circumference of a circle.

The sheet does NOT provide, so you must memorize:

• Vertex form $f(x) = a(x - h)^2 + k$ and the axis of symmetry $x = \frac{-b}{2a}$.
• Exponential models $f(x) = a \cdot b^x$, growth $y = a(1 + r)^t$, and decay $y = a(1 - r)^t$.
• Interest (simple $I = Prt$ and compound) and direct variation $y = kx$.
• Factoring identities (difference of squares, perfect-square trinomials).

The online scientific calculator

The Test Delivery System provides an online scientific calculator for the Algebra 1 EOC. The crucial point is that it is a scientific calculator, not a graphing calculator. You cannot graph a function, trace an intercept, or read a vertex off a screen. Instead, you reason about graphs from the equation, a table of values, and the key features you compute by hand (intercepts, vertex, slope). Practicing this way, without a graph on the screen, is exactly how the test works.

Achievement levels

Raw points convert to a scale score from 325 to 475, reported in five achievement levels. The Algebra 1 ranges are:

Level 3 is the On Grade Level standard, and a scale score of 400 is the minimum passing score for the graduation requirement. Aim past it: securing the Algebra and Functions categories reliably and adding the Statistics and Number System points is what moves a student comfortably over the line.

The graduation requirement and comparative scores

To meet the math assessment requirement for a standard diploma, a student must pass the Algebra 1 EOC at Level 3 or higher, or earn an accepted comparative score on an alternative assessment. Under State Board Rule 6A-1.09422, the Algebra 1 comparatives are a PSAT/NMSQT Math score of 430, an SAT Math score of 420, or an ACT Math score of 16. A student who does not pass on the first attempt may retake the EOC in later administrations.

How to study the B.E.S.T. Algebra 1 EOC

1. Bank Algebra and Modeling first. It is about 41 percent of the points: solving linear equations and inequalities, absolute value, writing and graphing lines, and systems. This is the largest and most reliable block.
2. Master Functions and Modeling. Another 40 percent: function notation and key features, quadratic and exponential functions, transformations, and average rate of change. Quadratics in particular decide the higher levels.
3. Do not skip Statistics and the Number System. It is about 19 percent: data displays, center and spread, two-way tables, lines of fit, plus exponents and radicals. These points are very gettable and lift a borderline score.
4. Train every item type. Practice equation-editor entry, multiselect, GRID plotting, matching, and tables, not just multiple choice. The test rewards producing answers, not recognizing them.
5. Memorize what the sheet omits. Vertex form, exponential models, interest, direct variation, and the factoring identities are not on the reference sheet.
6. Reason about graphs without graphing. The on-screen calculator is scientific only, so build the habit of finding intercepts, vertices, and slopes from equations and tables.

The course, topic by topic

Each topic below has its own answer page with worked Florida-EOC-style questions across the computer-based item types, plus an overview guide and a quiz for each module.

Number Sense and Expressions (Number System and Algebraic Reasoning).

• Properties of exponents, radicals, and rational exponents, adding, subtracting, and multiplying polynomials, factoring polynomials, rewriting expressions in equivalent forms, arithmetic and geometric sequences.

Functions (MA.912.F).

• Function notation, domain, and range, key features of graphs, average rate of change, transformations of functions, comparing functions across representations.

Linear and Absolute-Value Equations, Inequalities, and Systems (Algebra and Modeling).

• Solving linear equations in one variable, solving linear inequalities, writing and graphing linear functions, absolute-value equations and inequalities, systems of linear equations, systems of linear inequalities.

Quadratic Functions and Equations (Functions and Algebra).

• Graphing quadratic functions and key features, forms of a quadratic function, solving quadratics by factoring, solving by square roots and completing the square, the quadratic formula and the discriminant, quadratic applications.

Exponential and Nonlinear Functions (Functions and Modeling).

• Exponential growth and decay models, graphing exponential functions, comparing linear, quadratic, and exponential models, square-root, cube-root, and piecewise functions.

Data Analysis and Probability (MA.912.DP).

• Data displays and shape, comparing center and spread, two-way frequency tables, scatter plots and lines of fit, correlation, residuals, and causation.

For the official materials

FLDOE publishes the B.E.S.T. EOC fact sheet, the test design summary and blueprint, the B.E.S.T. Mathematics standards, computer-based practice tests, the reference sheet, and the calculator policy on its statewide assessment pages. The B.E.S.T. standards themselves are in Rule 6A-1.09401, and graduation and comparative-score rules are in Rule 6A-1.09422. Always study from the current released practice tests and the test design summary, because the item types, the scoring, and the standards are specific to the Florida B.E.S.T. assessment.