Secondary Math Lesson Plans

Algebra, Geometry, Trigonometry

 

ALGEBRA

YoYos and Calculators
By: Jennifer Off

Behavior: The students will listen to a short lecture on how to use a TI-82 and Maple V, Release IV. Then they will count off to divide themselves into four groups. Two groups will start off with yo-yos; they will swing them from the same height three different times, first the length of the string will be twelve inches, then six inches, then twenty-four inches. Each group member will swing the yo-yo three times while the rest of the group observes the different motion of the yo-yo in accordance with the different lenghts of string. The student swinging the yo-yo is expected to stay far enough from the rest of the students so as not to hit them. The other two groups will be shooting baskets with a Nerf basketball into a Nerf hoop. They will shoot one from ten feet, five feet, and twenty feet from the basket. Again each member will shoot while the other members observe the different patterns from the different distances. The groups will switch when they are done their first activity. Then they will sketch on paper what they think the six different parabolas (y=x^2, y=-x^2, y= x^2/2, y=-x^2/2, y=2x^2, and y=-2x^2) look like. Next they will graph them on TI-82s and then by using Maple V, Release IV which they will probably have to wait to use because of the number of computers in the classroom. They will print a copy of the Maple graph. Finally, they will sit down in their desks so I can tell them what the graphs should look like.

Conditions: The groups shall remain as quiet as this activity will allow and make sure every member participates.

Criteria: The students will turn in both the pencil and paper graph as well as the Maple print out. I will also assess their ability to work cooperatively in a group. On a test they will be expected to know the differences of the six parabolas and be able to graph them.

The Rumor Problem
By: Kristin Ramey

Students will identify the exponential equation based on the spread of the rumor. They will investigate the attributes of the function using a spreadsheet and will predict the growth of the equation. They will experiment with the rate of expansion by manipulating the base unit. Students will apply this data to a real life problem and be able to address questions based on the rumor scenario.

Calculating and Graphing Functions
By: Sophie Billekens

GEOMETRY

"Angle Naming"
By: Kimberly Eavenson, Coleen Loomis

Supplementary, Complementary, and Vertical Angles
By: Megan Stewart

Discovering Properties of Parallel Lines
By: Jacqueline Hayes

Through use of Geometer's Sketchpad, the student will discover properties of parallel lines cut by a transversal, including the congruence of corresponding angles, the congruence of alternate interior angles, and the supplementary property of same-side interior angles. Given two parallel lines cut by a transversal, the student will determine relationship between corresponding angles, alternate interior angles, and same-side interior angles nine out of ten times.

Interior Angles of Polygons
By: Megan Stewart

Triangles
By: Judy Cho

For the students to discover that in a triangle, one side can not be longer than the sum of the other two sides. They will be able to make various types of triangles with different lengths using the worksheet and discover the lengths of triangles.

An Introduction to Shapes, Symmetry, Reflections, and Other Frightening Geometric Concept
By: Sophie Billekens

Geometric Reflections
By: Rachel Ashe, Jess Dancu, Rachel Herzog, Avery Willis

TRIGONOMETRY

Modifying the Graph of Sine
By: Daryl Cox

The students will examine differences in the graphs of the function sin(x) when altered by constants. The students will sketch the graphs of these funtions correctly 95% of the time.

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