FAST Geometry EOC Geometric Reasoning, Measurement, and Data Analysis and Probability Practice

Geometric Reasoning, Measurement, and Data Analysis and Probability skills

MA.912.DP.1.1, MA.912.DP.1.2

MA.912.F.1.1, MA.912.F.2.1

Standards basis

Florida B.E.S.T. Standards — Florida

How the FAST reports it

Florida’s FAST Mathematics is a state-specific assessment program aligned to the Florida B.E.S.T. Standards rather than a national framework. The published blueprint organizes results by reporting categories derived from B.E.S.T. domains, with separate blueprints for grades 3-8 FAST Mathematics and the B.E.S.T. Algebra 1 and Geometry EOCs.

Blueprint & weighting

Florida publishes blueprint percentage ranges by reporting category. The 2025-26 fact sheet states each PM event is tied to a blueprint for the full grade-level content, and the test design summary gives approximate item ranges per reporting category; the reporting-category statements note that a minimum of 15% of raw score points should come from each reporting category, with some domains combined when needed.

Official sources

Florida Department of Education FAST Assessments page
Florida Department of Education B.E.S.T. Mathematics Reporting Category Statements
Florida Department of Education B.E.S.T. Mathematics Test Design Summary

8 free questions · 0/0 correct

Practice playeasy

Which of the following describes the transformation from the graph of $f(x)$ to the graph of $y = 2f(x)$ ?

Multiplying the outputs by $2$ doubles every $y$ -value while leaving $x$ -values unchanged, so the graph is stretched vertically by a factor of $2$ .

Practice playeasy

How does the graph of $y = f(x)$ move as a result of the transformation $y = f(x) - 5$ ?

Subtracting $5$ outside $f$ decreases every output by $5\textsf{.}$ The graph shifts down $5$ units.

Practice playeasy

A box plot summarizes the data 2, 4, 5, 7, 9, 11, 13. Find the minimum.

The minimum of the data is $2$ .

Practice playeasy

The graph of $7x - 2y = 14$ is translated left $1$ unit on the coordinate plane. What is the $x$ -coordinate of the $x$ -intercept of the resulting graph?

A left shift of $1$ replaces $x$ with $x + 1$ . At the $x$ -intercept, $y = 0$ , so $7(x + 1) = 14$ . Then $7x + 7 = 14$ , $7x = 7$ , and $x = 1$ .

Practice playeasy

Which of the following describes the transformation from the graph of $f(x)$ to the graph of $y = \dfrac{1}{3}f(x)$ ?

Multiplying every output by $\dfrac{1}{3}$ pulls the graph toward the $x$ -axis, so it is compressed vertically by a factor of $\dfrac{1}{3}$ .

Practice playeasy

How does the graph of $y = f(x)$ move as a result of the transformation $y = f(x - 3) + 5$ ?

To shift right, $x$ gets larger but the height stays the same, so $3$ is subtracted inside $f$ . Adding $5$ outside $f$ is a separate move up.

Practice playeasy

A dot plot of quiz scores shows 4 dots above 8, 5 dots above 9, and 3 dots above 10. How many quiz scores are shown in all?

Each dot is one score: $4 + 5 + 3 = 12$ .

Practice playmedium

The graph of $2x + 4y = 8$ is translated right $2$ units on the coordinate plane. What is the $y$ -coordinate of the $y$ -intercept of the resulting graph?

A right shift of $2$ replaces $x$ with $x - 2$ . At the $y$ -intercept, $x = 0$ , so $2(-2) + 4y = 8$ . Then $-4 + 4y = 8$ , $4y = 12$ , and $y = 3$ .