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Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors
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What others say

"This was a super fun and low-prep project to end our quadrilaterals unit. My students really enjoyed it. I will be using it again!"
star
Alex L.

Description

The purpose of the Quadrilateral Kite Experiment is to allow students to explore the characteristics of a quadratic kite and use those properties for flight. Students will construct a kite using wooden dowels, a plastic bag, and some string. They will conduct an experimental flight, recording their data and results. Students will then reflect on their results and the qualities of a quadratic kite that make it the choice shape for flight. They will then examine the results of others.

Students will:

1. Construct a kite made of wooden dowels, a plastic bag, and string.

2. Measure and calculate kite dimensions.

3. Prove that their creation has the characteristics of a quadratic kite.

4. Conduct an experimental flight.

5. Accurately record results and adjust as needed.

6. Reflect on successes and failures.

7. Use a rubric to assess the work of another student team.

The Quadratic Kite Experiment has built in differentiation making it appropriate for students in 6th, 7th, and 8th grade and high school. Students should already know how to: measure with precision, recognize a right angle, and use a protractor. (High school students do not need a protractor.) The project is leveled to include work with the Pythagorean Theorem for 8th grade and Algebra 1 students. High school students will include work with trigonometric functions. Students will need two hours to fully complete the construction of the kite, the mathematical calculations, the kite flight experiment, and the project reflection. This task addresses the following common core standards: 6.G.A.1, 6.G.A.2, 7.G.A.1, 7.G.B.5, 7.G.B.6, 8.G.A.3, 8.G.B.7, HSG.SRT.A.1, HSG.SRT.A.2, HSG.SRT.C.7, HSG.SRT.C.8, HSG.SRT.D.11, HSG.GPE.B.7, MP1, MP2, MP3, MP4, MP5, and MP6.

For more Project Based Learning with Mathematics available at my store: https://www.teacherspayteachers.com/Store/Absolute-Value. This project was created and provided by Absolute Value.

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Here's to a successful year!

Absolute Value

Wendy Petty

Petty415@gmail.com


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Quadrilateral Kite Experiment Project Congruent Angles & Perpendicular Bisectors

Absolute Value
509 Followers
$3.00

Highlights

Digital downloads
Standards icon
Standards
Pages
18
Answer Key
Rubric only
Teaching Duration
2 hours

What others say

"This was a super fun and low-prep project to end our quadrilaterals unit. My students really enjoyed it. I will be using it again!"
star
Alex L.

Description

The purpose of the Quadrilateral Kite Experiment is to allow students to explore the characteristics of a quadratic kite and use those properties for flight. Students will construct a kite using wooden dowels, a plastic bag, and some string. They will conduct an experimental flight, recording their data and results. Students will then reflect on their results and the qualities of a quadratic kite that make it the choice shape for flight. They will then examine the results of others.

Students will:

1. Construct a kite made of wooden dowels, a plastic bag, and string.

2. Measure and calculate kite dimensions.

3. Prove that their creation has the characteristics of a quadratic kite.

4. Conduct an experimental flight.

5. Accurately record results and adjust as needed.

6. Reflect on successes and failures.

7. Use a rubric to assess the work of another student team.

The Quadratic Kite Experiment has built in differentiation making it appropriate for students in 6th, 7th, and 8th grade and high school. Students should already know how to: measure with precision, recognize a right angle, and use a protractor. (High school students do not need a protractor.) The project is leveled to include work with the Pythagorean Theorem for 8th grade and Algebra 1 students. High school students will include work with trigonometric functions. Students will need two hours to fully complete the construction of the kite, the mathematical calculations, the kite flight experiment, and the project reflection. This task addresses the following common core standards: 6.G.A.1, 6.G.A.2, 7.G.A.1, 7.G.B.5, 7.G.B.6, 8.G.A.3, 8.G.B.7, HSG.SRT.A.1, HSG.SRT.A.2, HSG.SRT.C.7, HSG.SRT.C.8, HSG.SRT.D.11, HSG.GPE.B.7, MP1, MP2, MP3, MP4, MP5, and MP6.

For more Project Based Learning with Mathematics available at my store: https://www.teacherspayteachers.com/Store/Absolute-Value. This project was created and provided by Absolute Value.

**************************************************************************************************

Customer Tips: How to get TPT credit for future purchases:

Go to your ā€œMy Purchasesā€ page. Next to each purchase, you'll see a ā€œProvide Feedbackā€ button. Simply click it and you will be taken to a page where you can give a quick rating and leave a short comment for the product. Each time you give feedback, TPT gives you feedback credits that you may use to lower the cost of your future purchases. I'd really love it if you'd rate the resource after downloading! Feedback is so VERY important!

**************************************************************************************************

Follow my Store

Click on the green star next to my store logo to receive upcoming sales, freebie and product launches, and email updates!

Here's to a successful year!

Absolute Value

Wendy Petty

Petty415@gmail.com


Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Reviews

4.7
Rated 4.73 out of 5, based on 11 reviews
11
ratings
5
8
4
3
3
0
2
0
1
0
Mostly used with 9th and 10th grades
Reviews
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6th
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10th
All verified TPT purchases
Great Project
Rated 5 out of 5
May 4, 2026
This was a super fun and low-prep project to end our quadrilaterals unit. My students really enjoyed it. I will be using it again!
Alex L.
108 reviews
Rated 5 out of 5
June 5, 2025
Used this as a project during our quadrilateral unit!
Jennifer Lazarus
(TPT Seller)
83 reviews
Grades taught: 9th, 10th
Rated 5 out of 5
August 24, 2023
My students loved this project. We had a blast creating the kites and testing them to see whose went the highest and whose didn't even fly. Thank you. I will be using this again in the future.
Francis Shipley
(TPT Seller)
222 reviews
Grades taught: 10th
Student populations: Learning difficulties
Rated 4 out of 5
June 25, 2023
My students had fun with the project. Using Pythagorean theorem after our until and creating these kites was a blast
Ashley Smith
(TPT Seller)
87 reviews
Grades taught: 8th
Rated 4 out of 5
August 13, 2022
This was a fun activity my Geometry students greatly enjoyed.
Jessica F.
347 reviews
Grades taught: 10th
Rated 5 out of 5
April 27, 2022
such a great activity
Sue Johnson
(TPT Seller)
766 reviews
Grades taught: 7th
Rated 4 out of 5
April 27, 2022
I use this resource as a fun project just before spring break. It allows the students the opportunity to apply their knowledge of geometric kites, critically analyze, and have fun.
Lynette C.
69 reviews
Grades taught: 9th, 10th
Rated 5 out of 5
March 16, 2022
I love this activity my students were able to apply their mathematical skills to create kites. They loved testing out their kites.
177 reviews
Grades taught: 7th, 9th

Questions & Answers

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Standards

to see state-specific standards (only available in the US).
Find the area of right triangles, other triangles, special quadrilaterals, and polygons by composing into rectangles or decomposing into triangles and other shapes; apply these techniques in the context of solving real-world and mathematical problems.
Find the volume of a right rectangular prism with fractional edge lengths by packing it with unit cubes of the appropriate unit fraction edge lengths, and show that the volume is the same as would be found by multiplying the edge lengths of the prism. Apply the formulas š˜ = š˜­ š˜ø š˜© and š˜ = š˜£ š˜© to find volumes of right rectangular prisms with fractional edge lengths in the context of solving real-world and mathematical problems.
Solve problems involving scale drawings of geometric figures, including computing actual lengths and areas from a scale drawing and reproducing a scale drawing at a different scale.
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