Please help me with my hw thanks!!! ACTIVITY 2 SITUATION: You have 100 meters of fencing materials to surround a rectangular field to make it a basketball court. However, only three sides can be enclosed. What are the dimensions of the field such that you will get the maximum area? DIRECTIONS; 1. Represent the width of the rectangular field using any variable. 2. Represent the length using the given and representation of the width. 3. Express the area (A) of the field as a function of it's width. 4. Simplify the equation in step 3 to form a quadratic function. 5. From the quadratic function, identify the; a. Opening the curve b. Coordinates of the vertex c. Line of symmetry d. Maximum/minimum value of point of the curve. 6. From your answer in #5 Letter D, identify the maximum area of the basketball court. 7. Use a graphic paper to illustrate the parabola manually.

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Please help me with my hw thanks!!! ACTIVITY 2 SITUATION: You have 100 meters of fencing materials to surround a rectangular field to make it a basketball court. However, only three sides can be enclosed. What are the dimensions of the field such that you will get the maximum area? DIRECTIONS; 1. Represent the width of the rectangular field using any variable. 2. Represent the length using the given and representation of the width. 3. Express the area (A) of the field as a function of it's width. 4. Simplify the equation in step 3 to form a quadratic function. 5. From the quadratic function, identify the; a. Opening the curve b. Coordinates of the vertex c. Line of symmetry d. Maximum/minimum value of point of the curve. 6. From your answer in #5 Letter D, identify the maximum area of the basketball court. 7. Use a graphic paper to illustrate the parabola manually.
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