i need the written linear programming please

9.6 Locating Emergency Centers: After the damage caused in Florida by a series of severe hurricanes, the governor ordered the Florida Emergency Management Agency (FLEMA) to design a systematic plan for emergency services following severe weather events. The state has 11 emergency offices, and it would be possible to build a warehouse next to each of the offices to store emergency equipment. As a consultant to FLEMA, you were asked to determine how many centers would be needed to ensure that there would be a warehouse within 50 miles of any emergency office. After studying your recommendation, however, FLEMA's director decided that the cost of the plan would be prohibitive, so a revised formulation was developed. This one requires building just four warehouses. With this standard in mind, you have obtained the distances between the 11 offices (identified by their cities). FLEMA would like to ensure that there will be a warehouse center within x miles of any office. What is the minimum value of x that can be achieved when there are four warehouses in the system? To answer this question, build a model for this problem suited to the evolutionary solver. Initialize the model with all (11) warehouses in the configuration. 9.6 Locating Emergency Centers: After the damage caused in Florida by a series of severe hurricanes, the governor ordered the Florida Emergency Management Agency (FLEMA) to design a systematic plan for emergency services following severe weather events. The state has 11 emergency offices, and it would be possible to build a warehouse next to each of the offices to store emergency equipment. As a consultant to FLEMA, you were asked to determine how many centers would be needed to ensure that there would be a warehouse within 50 miles of any emergency office. After studying your recommendation, however, FLEMA's director decided that the cost of the plan would be prohibitive, so a revised formulation was developed. This one requires building just four warehouses. With this standard in mind, you have obtained the distances between the 11 offices (identified by their cities). FLEMA would like to ensure that there will be a warehouse center within x miles of any office. What is the minimum value of x that can be achieved when there are four warehouses in the system? To answer this question, build a model for this problem suited to the evolutionary solver. Initialize the model with all (11) warehouses in the configuration