hello, please can you solve this question using the formlation method.

Problem 4 Dana Khan is embarking on an urban renewal project that will include lower- and middle-income row housing, upper-income luxury apartments, and public housing. The project also includes a public elementary school and retail facilities. The size of the elementary school (number of classrooms) is proportional to the number of students, and the retail space is proportional to the number of housing units. The following table provides the important data of the project: Minimum number of units Maximum number of units Lot size per unit (acre) Average number of pupils per unit Retail demand per unit (acre) Annual income per unit ($) Lower Middle Upper Public School Retail income income income housing room unit 100 125 75 300 0 200 190 260 600 25 .05 .07 .03 .025 .045 .1 1.3 1.2 .5 1.4 .023 .046 .034 7,000 12,000 20,000 5,000 15,000 .034 .023 The new school can occupy a maximum of 2 acres. Class size is limited to 25 students per room. The operating annual cost per schoolroom is $10,000. The project will be located on a 50-acre vacant property owned by the city. Additionally, the project can make use of an adjacent property occupied by 200 condemned slum homes. Each condemned home occupies .25 acre. The cost of buying and demolishing a slum unit is $7000. Open space, streets, and parking lots consume 15% of total available land. Develop a linear program to determine the optimum plan for the project and solve it using LINGO