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How Much Is That Phone Call?

Students will learn how step functions apply to real-world situations, about the notation associated with the greatest integer and least integer functions, and how to transform the greatest integer function.
https://education.ti.com/en/activity/detail/how-much-is-that-phone-call

How Far Will It Go

Students measure and record the total distance traveled by their individual moustrap racers. Using TI-Navigator the individual data is collected and aggregated. The aggregated class data is then sent to the individual student calculcators and students investigate histograms and box plots.
https://education.ti.com/en/activity/detail/how-far-will-it-go

Graphs of Quadratic Functions in Vertex Form

TI Explorations books has a great activity for TI InterActive!™ in graphing parabolas in vertex form. What if you don't have TI InterActive! or a lab to take your students, but you do have a class set of TI-83 or TI-84. This activity explores the affects of a, h, and k on the function y=a(x - h)...
https://education.ti.com/en/activity/detail/graphs-of-quadratic-functions-in-vertex-form

Maximum, minimum, increasing, decreasing

This StudyCards™ set is a teaching activity that uses real-world contexts to assist students in understanding the concepts of maximum, minimum, increasing, and decreasing. Use with Foundations for College Mathematics, Ch. 2.2.
https://education.ti.com/en/activity/detail/maximum-minimum-increasing-decreasing

Exploring Linear Equations with Activity Center

Use the attached word document to guide your class exploration on linear equations and their graphs.
https://education.ti.com/en/activity/detail/exploring-linear-equations-with-activity-center

Curve Fitting for a Parabola

This is a TI-Navigator™ Activity Center file that is use as a class warm up or for checking understanding. Student are to contribute an equation of a parabola that will pass through the most number of sunflowers.
https://education.ti.com/en/activity/detail/curve-fitting-for-a-parabola

Exploring the Parabola and its Equation Part 1 and @

Starting with y=x^2 going all the way to (in part 2)y=ax^2+bx+c, how do changes in the quadratic equation/function change the appearance of the parabola.
https://education.ti.com/en/activity/detail/exploring-the-parabola-and-its-equation-part-1-and

Understanding the Linear Equation (Function Families)

I used this activity with my grade nines to assist their understanding of the parts of the equation y=mx+b.
https://education.ti.com/en/activity/detail/understanding-the-linear-equation-function-families

Constant Rate of Change

This StudyCards™ stack is a teaching activity that demonstrates that the constant rate of change idea is present in many situations outside the mathematics classroom. Use with Foundations for College Mathematics, Ch. 2.3, 4.1.
https://education.ti.com/en/activity/detail/constant-rate-of-change

Constructing Lines from Individual Points in the Activity Center

Students will understand that a line is made up of many points that all follow the same rule.
https://education.ti.com/en/activity/detail/constructing-lines-from-individual-points-in-the-activity-center

Using the Transform Application in an Algebra Class

This activity is intended to be a discovery activity for students to determine the effect that changing m and b have on the equation y=mx+b. There is a teacher guide and an activity to determine the student's level of understanding.
https://education.ti.com/en/activity/detail/using-the-transform-application-in-an-algebra-class

Breaking Spaghetti

Students will do a lab where they keep track of the number of strands of spaghetti versus how many "weights" it takes to break the spaghetti. They will enter lists and create a scatter plot. Students will also find the equation for the line of best fit. The TI-Navigator System can then be used...
https://education.ti.com/en/activity/detail/breaking-spaghetti

Breaking Up Over Model Bridges

The learning objective of this activity is to introduce the concept of reciprocal functions having the form: xy = k or y = f(x) = k/x, where k is a constant and x and y are variables. In Part I, twelve one inch paper squares arranged in various rectangles illustrate that length x width = 12 sq...
https://education.ti.com/en/activity/detail/breaking-up-over-model-bridges

Car Stopping Distances

This activity uses the tranformation graphing application on the TI-84 calculator to discover the equation for the stopping distance of a car on dry pavement.
https://education.ti.com/en/activity/detail/car-stopping-distances

Walk My Walk

A two-part activity that uses a CBR to develop the notion of slope and y-intercept through various walking activities. Part A develops a general notion of how changes in walking are reflected in various graphical representations. Part B formalizes the ideas of (1) slope and its relationship to sp...
https://education.ti.com/en/activity/detail/walk-my-walk

Transformations of y = x^2

Students will discover how to translate y = x^2 vertically, horizontally, and reflected over the x-axis.
https://education.ti.com/en/activity/detail/transformations-of-y--x2

Interval Notation

This StudyCards™ stack is a teaching activity on understanding interval notation. It uses functions and function behaviors as the context for needing and using interval notation. Use with Foundations for College Mathematics, Ch. 1.3.
https://education.ti.com/en/activity/detail/interval-notation

Hurricane Hunters: Tracking Katrina and Rita

In this activity students will use data collected on Hurricanes Katrina and Rita to study functions, predictions, and probability models. Students will track the two hurricanes to see how the paths of the hurricanes affected the Gulf Coast of the United States. Students will use list, graphs, a...
https://education.ti.com/en/activity/detail/hurricane-hunters-tracking-katrina-and-rita

Domain and Range

This StudyCards™ stack uses real-world contexts to teach the concepts of independent and dependent variables, and then domain and range. It includes practical examples at the end. Use with Foundations for College Mathematics, Ch. 2.2, 3.1.
https://education.ti.com/en/activity/detail/domain-and-range

How to Weigh an Alligator

Students will explore real data and determine which type of regression is appropriate.
https://education.ti.com/en/activity/detail/how-to-weigh-an-alligator

Investigating the Sine and Cosine Functions

Students use Cabri? Jr. to draw a circle and investigate the relationship between the coordinates of a point on the circle and sine and cosine of the angle whose terminal side passes through that point. NY State Algebra 2 & Trigonometry Standards covered: PS.3, PS.4, RP.2, CN.1, CN.2, A.55, A.5...
https://education.ti.com/en/activity/detail/investigating-the-sine-and-cosine-functions

Match the Graph (circles)

Students will learn about the equation for a circle by using a Study Cards stack. Later, students will attempt to match the graph of a circle from a digital picture, using the form learned previously, and approximating the center and radius of the graph.
https://education.ti.com/en/activity/detail/match-the-graph-circles

Beebopper Shoe Store adapted from CPM Mathematics 1-Algebra 1

The purpose of this activity is to allow students to collect data, use that data to create list and graphs. The students can then answer questions related to how to best stock the Beebopper Shoe Store. The students then use the data and graph to determine if there is a relationship between a pers...
https://education.ti.com/en/activity/detail/beebopper-shoe-store-adapted-from-cpm-mathematics-1algebra-1

Olympic 100 Meter Dash Times: Women vs. Men

In this activity, students will analyze data from 1960 to 1992 to determine when mens' and womens' winning olympic times will be equal. Students use regression and systems of equations to answer a series of questions about the data.
https://education.ti.com/en/activity/detail/olympic-100-meter-dash-times-women-vs--men

Ball Toss Activity

Students receive data from tossing a ball into the air. They are to graph it, set a window, and analyze the height, how long it was in the air, etc. They then find an equation that models the data.
https://education.ti.com/en/activity/detail/ball-toss-activity