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- an isosceles triangle has a baseline between (0,0) and (x,0), while the third corner is placed in y= 32-x2/6. Find the largest area the triangle can have if y>0Use the pigeonhole principle for (a)The City Council proposed to utilize government-owned land with an area of 15,000 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: 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. Cite other instances aside from the situations given above where optimization (maximization) can be applied.
- Plz provide complete solution.. tysmThe 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 dimensions of the land planted with mango trees with a minimum cost of fencing given that the area is to be rectangular and to be fenced off on three sides not adjacent to the highway. Illustrate the following: a. Illustration and representation of variables b. Detailed solution c. Conclusion d. As an engineer, cite other instances aside from the situations given above where optimization (one maximization and one minimization) can be applied.Plz show work tysm
- Show the 2 SOLUTIONS using Simpson and Trapezoidal's Rule. Thankspls provide complete solution with nice handwritingA blending process is to combine three components to create a final blind of 60,000 gallons. The three components cost $2, $1.5 and $1.25 per gallon respectively. Total cost of the components should equal 90,000. Another requirement of the blending is that the number of gallons used of component 1 should be twice the amount used of component three. Determine whether there is a combination of three components satisfying the blending restriction. Apply Gaussian elimination approach.