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St. Louis Arch Parabola Equations: Algebra 2 Exit Ticket
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Description
What It Is:
This is an exit ticket worksheet featuring the St. Louis Arch. The worksheet presents a picture of the arch and states its maximum height (630 feet), which is also the distance between the two bases. The task is to find two equations that describe the parabola formed by the arch. The worksheet appears to be duplicated.
Grade Level Suitability:
Suitable for high school, specifically Algebra 2. It involves understanding and applying parabolic equations, which is typically covered in Algebra 2.
Why Use It:
This worksheet reinforces the concept of parabolic functions by applying it to a real-world example. It helps students connect abstract mathematical concepts to tangible structures and visualize how equations can model physical shapes.
How to Use It:
Students should use the given information (maximum height and distance between bases) to determine the vertex and other key points of the parabola. They can then use this information to write two different forms of the parabolic equation (e.g., vertex form and standard form).
Target Users:
This worksheet is designed for Algebra 2 students who are learning about parabolic functions and their applications. It's also helpful for teachers looking for a quick assessment tool or exit ticket to check student understanding of the topic.
This is an exit ticket worksheet featuring the St. Louis Arch. The worksheet presents a picture of the arch and states its maximum height (630 feet), which is also the distance between the two bases. The task is to find two equations that describe the parabola formed by the arch. The worksheet appears to be duplicated.
Grade Level Suitability:
Suitable for high school, specifically Algebra 2. It involves understanding and applying parabolic equations, which is typically covered in Algebra 2.
Why Use It:
This worksheet reinforces the concept of parabolic functions by applying it to a real-world example. It helps students connect abstract mathematical concepts to tangible structures and visualize how equations can model physical shapes.
How to Use It:
Students should use the given information (maximum height and distance between bases) to determine the vertex and other key points of the parabola. They can then use this information to write two different forms of the parabolic equation (e.g., vertex form and standard form).
Target Users:
This worksheet is designed for Algebra 2 students who are learning about parabolic functions and their applications. It's also helpful for teachers looking for a quick assessment tool or exit ticket to check student understanding of the topic.
