Problem #1 The City Council proposed to utilize government-owned land with an area of 9,600 square meters. One-third of the area will be used to plant mango trees while the rest of the land is where an emergency field hospital shall be built. As the city engineer, you were tasked to determine the following: 1. the dimensions of the land planted with mango trees with minimum cost of fencing given that area is to be rectangular and to be fenced off on three sides not adjacent to the highway. A. Illustration and Representation of Variables B. Detailed solution C. Conclusion:

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ISBN:9780470458365
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Chapter2: Second-order Linear Odes
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Problem #1 The City Council proposed to utilize government-owned land with an area of 9,600 square meters. One-third
of the area will be used to plant mango trees while the rest of the land is where an emergency field hospital shall be built.
As the city engineer, you were tasked to determine the following:
1. the dimensions of the land planted with mango trees with minimum cost of fencing given
that area is to be rectangular and to be fenced off on three sides not adjacent to the
highway.
A. Illustration and Representation of Variables
B. Detailed solution
C. Conclusion:
1.1. As an Engineer, cite other instances aside from the situations given above where optimization (one
maximization and one minimization) can be applied.
Transcribed Image Text:Problem #1 The City Council proposed to utilize government-owned land with an area of 9,600 square meters. One-third of the area will be used to plant mango trees while the rest of the land is where an emergency field hospital shall be built. As the city engineer, you were tasked to determine the following: 1. the dimensions of the land planted with mango trees with minimum cost of fencing given that area is to be rectangular and to be fenced off on three sides not adjacent to the highway. A. Illustration and Representation of Variables B. Detailed solution C. Conclusion: 1.1. As an Engineer, cite other instances aside from the situations given above where optimization (one maximization and one minimization) can be applied.
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