NETS-S Lesson Plan
- Lesson Title:
- Understanding domain and
range values between theoretical and practical linear functions through
the TI-83 Plus Graphing Calculator
- Input:
- Understanding the domain and
range of functions is in the middle of the unit on functions. Students
have just mastered how to recognize functions and graph functions on
their papers.
- Instructional Materials
Needed:
- TI-83 Plus Graphing
Calculator (supplied by the instructor if student does not have their
own)
- Writing materials
- Class Book
- Lesson Objective:
- Instructional objective:
Show students how to graph functions on the TI-83 and show them how to
find the domain, range, and specific values of functions. Show them how
to restrict the input and manipulate the window of the graphs. And
lastly, show them how to plot different types of graphs through table
functions.
- Student objective: Be able
to graph functions on the TI-83, manipulate the window of the calculator,
and find the domain and range of the function. Also, plot different
versions of the same graph (i.e., a scatter plot vs. a line graph).
- GLEs:
- 1.3.2: Use the properties
of and relationships among 1-dimensional, 2-dimensional, 3-dimensional
shapes and figures including prisms, cylinders, cones, and pyramids.
- 1.3.3: Use geometric
properties to determine and plot points on a coordinate grid.
- NETS-S
- 1. Creativity and
Innovation
- d. Students demonstrate
creative thinking, construct knowledge, and develop innovative products
and processes using technology. Students identify trends and forecast
possibilities.
- This occurs when students
go through the proper procedures and plot different graphs, find the
domain and range of the function, and manipulate the window of the
graph.
- 4. Critical Thinking,
Decision Making, and Problem Solving.
- c. Students use critical
thinking skills to plan and conduct research, manage projects, solve
problems, and make informed decisions using appropriate digital tools
and resources. Students collect and analyze data to identify solutions
and/or make informed decisions.
- This occurs when students
master knowing when to use a certain type of graph, why, how to plot
the function and move around in the graph function to obtain the
information of the graph off the calculator.
- Grouping Students for
Instruction:
- Students must sit in their
seat but are free to move around in order to see the overhead better.
Students are allowed to work with their neighbor during independent
practice.
- Learning Experiences:
- Anticipatory Set: The
instructor will put an example on the front board and have the students
graph the function by hand. Once the students are done, the instructor
will turn on the overhead and show the students that all that work could
be done on the TI-83 graphing calculator.
- Modeling: The instructor
will first hand out the calculators as needed. Then will show step by
step how to graph a function (a regular line graph). Students are
encouraged to take notes during this time. The instructor will then show
how to find the domain, range, and table on the calculator. Last will be
changing the window settings. The students will then be shown how to
input their own lists of data, and change the graph functions to scatter
plot.
- Guided Practice: The
instructor will now go back over the same steps that was modeled but with
a different example and having the students mock their actions on the
calculator. The teacher will be available to help individuals that when
needed.
- Independent Practice: The
students will now work on a teacher-made worksheet that addresses these
objectives and may work individually or together to practice on their
own.
- Checking for understanding:
While the students are working on the worksheet, the teacher is available
for individual questioning, moving around the room keeping students on
task, and students that finish ahead of time are given another type of
graph to do, but are left to try to figure out how to make it on their
own (the instructor may have to help get them started).
- Closure: First they will go
through the steps one more time as a class, lastly the teacher will hand
out a sheet of prepared notes on how to do the steps as students are
leaving the class. This will ensure that students have the proper steps
and will have correct reference in and outside of class.
- Assessment Strategy: The
instructor will give a small quiz two days later without notes to make
sure students know the steps. They should be able to graph the function,
find its domain and range, and a specific value. It does not need to be
open note because the steps are repetitive and complete mastery is
knowing how to maneuver around the graphing calculator.
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