Question: Using python 1. Workload Assignment: Table 1 presents the times required by one operator to process each of the 10 customer orders that need to
Using python

1. Workload Assignment: Table 1 presents the times required by one operator to process each of the 10 customer orders that need to be processed in a given shift. There are four operators available, and the time needed to process the customer orders is independent of the operator processing it. Assume that one customer order has to be processed by only one operator (you cannot split customer orders). What is the earliest time need so that at which all customer orders can be completed? Table 2. Instance dato Order 1 2345 67 89 10 Time (min) 21 1878 48 24 20 71 53 42 36 1. Solve the problem by hand. Represent clearly your solution. 2. Define a solution representation in Python (i.e. the data structure). . Develop the pseudo-code of a function that reads the input data, and your solution 4. 5. representation, and returns the earliest time at which the orders are completed Propose two neighborhood structures based on your solution representation. Develop the pseudo-code of a function to explore one of these neighborhoods. 1. Workload Assignment: Table 1 presents the times required by one operator to process each of the 10 customer orders that need to be processed in a given shift. There are four operators available, and the time needed to process the customer orders is independent of the operator processing it. Assume that one customer order has to be processed by only one operator (you cannot split customer orders). What is the earliest time need so that at which all customer orders can be completed? Table 2. Instance dato Order 1 2345 67 89 10 Time (min) 21 1878 48 24 20 71 53 42 36 1. Solve the problem by hand. Represent clearly your solution. 2. Define a solution representation in Python (i.e. the data structure). . Develop the pseudo-code of a function that reads the input data, and your solution 4. 5. representation, and returns the earliest time at which the orders are completed Propose two neighborhood structures based on your solution representation. Develop the pseudo-code of a function to explore one of these neighborhoods
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