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2. A large greenhouse is to be built and subdivided into six rectangular areas as shown. The building budget allows for a total 600 metres of walls. This results in the following quadratic model between the total area A, in square metres, and length, I metres, of the greenhouse: A = -0.752+ 1501. a. Find the zeros of this relation. Interpret the meaning of the zeros in the context of this question. b. What length results in the greatest possible area? What is this area? %3D

2. A large greenhouse is to be built and subdivided into six rectangular areas as shown. The building budget allows for a total 600 metres of walls. This results in the following quadratic model between the total area A, in square metres, and length, I metres, of the greenhouse: A = -0.752+ 1501. a. Find the zeros of this relation. Interpret the meaning of the zeros in the context of this question. b. What length results in the greatest possible area? What is this area? %3D

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Activity 7 ( 2) Please provide detailed solution with explanation and justification asap to get a upvote for Each part Please
2. A large greenhouse is to be built and subdivided into six rectangular areas as shown. The building budget allows for a total 600 metres of walls. This results in the following quadratic model between the total area A, in square metres, and length, I metres, of the greenhouse: A = -0.7512+ 1501. a. Find the zeros of this relation. Interpret the meaning of the zeros in the context of this question. b. What length results in the greatest possible area? What is this area? %3D
Transcribed Image Text:2. A large greenhouse is to be built and subdivided into six rectangular areas as shown. The building budget allows for a total 600 metres of walls. This results in the following quadratic model between the total area A, in square metres, and length, I metres, of the greenhouse: A = -0.7512+ 1501. a. Find the zeros of this relation. Interpret the meaning of the zeros in the context of this question. b. What length results in the greatest possible area? What is this area? %3D
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