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{"ops":[{"attributes":{"bold":true},"insert":"A ."},{"insert":"\u00a0An airline intends to extend its air fleet by purchasing three types of aircrafts, denoted by\u00a0"},{"attributes":{"bold":true},"insert":"I, II and III\u00a0"},{"insert":"respectively. The available budget is 5000 units. The three types have the following features:\u00a0\n"},{"attributes":{"bold":true},"insert":"l ."},{"insert":"costs 100 units, has a range of 6.000 km and the collision avoidance system range is 30 km;\u00a0\n"},{"attributes":{"bold":true},"insert":"II."},{"insert":"\u00a0costs 60 units, has a range of 4.200 km and the collision avoidance system range is 48 km;\n"},{"attributes":{"bold":true},"insert":"III.\u00a0"},{"insert":"costs 50 units, has a range of 2.800 km and the collision avoidance system range is 32 km;\u00a0\nCompute how many aircrafts from each type should be purchased such that\u00a0\n-the budget is not exceeded\u00a0\n-the mean flight range is maximized the mean of\u00a0\n-the collision avoidance system range is at least 40 km.\n\n"},{"attributes":{"italic":true,"bold":true},"insert":"A. N queens-problem\u00a0"},{"insert":"\n"},{"attributes":{"bold":true},"insert":"Q. Design a genotype-phenotype representation along with an appropriate way to define the neighborhood of a given configuration to solve the N queens problem by the hill climbing algorithm.\u00a0"},{"insert":"\n"}]}

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