Clusters should not be sorted from Major to Supporting and then taught in that order. To do so would strip the coherence of the mathematical ideas and miss the opportunity to enhance the major work of the grade with the supporting clusters.

Assessed with:
MAFS.912.FLE.1.1
 Test Item #: Sample Item 1
 Question:
The graph shows T, the temperature of water, in degrees Celsius, in a test tube after m minutes of an experiment.
Drag a label to each box to correctly identify the type of rate of change between temperature and time on each part of the graph.
 Difficulty: N/A
 Type: GRID: Graphic Response Item Display
Related Courses
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Assessments
Formative Assessments
Lesson Plans
Original Student Tutorial
Perspectives Video: Professional/Enthusiast
ProblemSolving Tasks
Professional Development
Unit/Lesson Sequences
Video/Audio/Animation
Virtual Manipulative
MFAS Formative Assessments
Students are given a linear function in context and asked to interpret its parameters in the context of a problem.
Students are asked to interpret parameters of an exponential function in context.
Students are given a linear function in context and asked to interpret its parameters in the context of a problem.
Original Student Tutorials Mathematics  Grades 912
Learn about exponential growth in the context of interest earned as money is put in a savings account by examining equations, graphs, and tables in this interactive tutorial.
Student Resources
Original Student Tutorial
Learn about exponential growth in the context of interest earned as money is put in a savings account by examining equations, graphs, and tables in this interactive tutorial.
Type: Original Student Tutorial
Perspectives Video: Professional/Enthusiast
No need to sugar coat it: making candy involves math and muscles. Learn how light refraction and exponential growth help make candy colors just right!
Type: Perspectives Video: Professional/Enthusiast
ProblemSolving Tasks
This problem solving task asks students to predict and model US population based on a chart of US population data from 1982 to 1988.
Type: ProblemSolving Task
This simple conceptual problem does not require algebraic manipulation, but requires students to articulate the reasoning behind each statement.
Type: ProblemSolving Task
The coffee cooling experiment is a popular example of an exponential model with immediate appeal. The model is realistic and provides a good context for students to practice work with exponential equations.
Type: ProblemSolving Task
In the task "Carbon 14 Dating" the amount of Carbon 14 in a preserved plant is studied as time passes after the plant has died. In practice, however, scientists wish to determine when the plant died, and as this task shows, that is not possible with a simple measurement of the amount of Carbon 14 remaining in the preserved plant.
Type: ProblemSolving Task
This task provides an interesting context to ask students to estimate values in an exponential function using a graph.
Type: ProblemSolving Task
This problemsolving task asks students to describe exponential growth through a realworld problem involving the illegal introduction of fish into a lake.
Type: ProblemSolving Task
Virtual Manipulative
In this online tool, students input a function to create a graph where the constants, coefficients, and exponents can be adjusted by slider bars. This tool allows students to explore graphs of functions and how adjusting the numbers in the function affect the graph. Using tabs at the top of the page you can also access supplemental materials, including background information about the topics covered, a description of how to use the application, and exploration questions for use with the java applet.
Type: Virtual Manipulative
Parent Resources
Perspectives Video: Professional/Enthusiast
No need to sugar coat it: making candy involves math and muscles. Learn how light refraction and exponential growth help make candy colors just right!
Type: Perspectives Video: Professional/Enthusiast
ProblemSolving Tasks
This problem solving task asks students to predict and model US population based on a chart of US population data from 1982 to 1988.
Type: ProblemSolving Task
This simple conceptual problem does not require algebraic manipulation, but requires students to articulate the reasoning behind each statement.
Type: ProblemSolving Task
The coffee cooling experiment is a popular example of an exponential model with immediate appeal. The model is realistic and provides a good context for students to practice work with exponential equations.
Type: ProblemSolving Task
In the task "Carbon 14 Dating" the amount of Carbon 14 in a preserved plant is studied as time passes after the plant has died. In practice, however, scientists wish to determine when the plant died, and as this task shows, that is not possible with a simple measurement of the amount of Carbon 14 remaining in the preserved plant.
Type: ProblemSolving Task
This task provides an interesting context to ask students to estimate values in an exponential function using a graph.
Type: ProblemSolving Task
This problemsolving task asks students to describe exponential growth through a realworld problem involving the illegal introduction of fish into a lake.
Type: ProblemSolving Task