Can you find a stable outcome for the following network, if possible. If not, please explain why.
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Q: Can you find a stable outcome for the following network, if possible. If not, please explain why. G
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- Consider the graph below: Provide the MST either as a drawn subgraph or the edges that comprise a valid MST. you must name the approach and show your work/rationale to receive full credit.A publisher plans to boost the sales of its most popular magazine by sending out promotional mails. We refer to a customer as a responder if he/she subscribes to the magazine for the next year after receiving a promotional mail. Otherwise the customer is referred to as a non-responder. Denote responder by C1 and non-responder by C2. The publisher has built a model to classify each customer as either a responder or a non-responder. In practice only 1% of the customers are responders, and the remaining 99% are non-responders. In order to build an unbiased model, the publisher employed the oversampling method in creating the training set and the validation set, such that both datasets contain 50% responders and 50% non-responders. The validation confusion matrix is given below. Actual Class C1 C2 Predicted Class C1 645 112 C2 255 788 Round your answers to 3 digits after the decimal point. The oversampling factor of C1 is . The oversampling factor of…A simulation experiment consisting of 4 replications returned the 90% confidence interval (54,68) for the monthly return of a financial portfolio (in thousands of dollars). Specify an approximate distribution for the monthly return with appropriate parameters.
- All businesses want to keep their customers happy. To do that, many companies assign a certain amount of time to each customer to optimize the business. The alternative would be to hire more employees, which would lead to higher costs. This problem requires you to simulate how authorities optimize the number of cashiers at the entrance of a toll bridge to make sure drivers are satisfied. Make the following assumptions: There is one cashier per line. The line works as a queue with no cars cutting the line or leaving it. One car arrives at the entrance every 10 seconds. It takes 90 seconds (1.5 minutes) to process the payment, starting from the moment a cashier is available. Assume there is no pause between cars. Your Tasks: Design class CarInLine, with the following specifications: The class has two instance variables: arrivalTime and DepartureTime, stored as integers. Define a constructor that accepts an integer as an argument representing the arrival time, in which you set…A friend needs to drive from City X to City I and would like to find the shortest route between the two. The road network with the distance in kilometers between the cities is shown in the diagram below. Formulate a model that would determine which cities she should travel through to minimize distance.Can you check my answer? Should the second and third P3 be together? If it is like that can you do it again.
- All businesses want to keep their customers happy. To do that, many companies assign a certain amount of time to each customer to optimize the business. The alternative would be to hire more employees, which would lead to higher costs. This problem requires you to simulate how authorities optimize the number of cashiers at the entrance of a toll bridge to make sure drivers are satisfied. Make the following assumptions: There is one cashier per line. The line works as a queue with no cars cutting the line or leaving it. One car arrives at the entrance every 10 seconds. It takes 90 seconds (1.5 minutes) to process the payment, starting from the moment a cashier is available. Assume there is no pause between cars. Written in java, Your Tasks: Design class CarInLine, with the following specifications: The class has two instance variables: arrivalTime and DepartureTime, stored as integers. Define a constructor that accepts an integer as an argument representing the arrival time, in…Suppose in a wireless communication network transmitter Alice wants to send some confidential information to receiver BOB. The EVE is there to hear (confidential information) what is being communicate between Alice and BOB. In this case what types of security you will propose (From OSI layers) as a network engineer. Explain your proposed method/s and justify your answer.Maximum 400 words. Do not copy. Write it in your own way. The assignment will be checked by similarity finding registered software.Hints: Go through the Application Layer, Data Link Layer, and Physical Layer security. Then you will be able to propose possible solution/s.Consider it. Option choose explain.
- Suppose that your university has a tie-upwith a travel agency which helps plan tripsfor students. The agency provides information on resorts, room types, room capacity,room rate, and availability. Students can bookthrough the agency, while payment is madedirectly to the resort. Construct an E-R modelfor this scenario.Consider an airport management system. Each airport has a unique id (e.g. Montreal:YUL). Let us introduce the types AIRPORT and CITY . We also introduce variable airports that contains associations between airport id’s and their corresponding host cities. A possible state of the system is shown below:airports ={YUL → Montreal,LCY → London_UKLHR → London_UK,MIL → Milan,SFO → San_Francisco,SDQ → Santo_Domingo}1. (PROGRAMMING) Define global variable airports in Common LISP and populate it with the above data. Demonstrate that the variable indeed contains the ordered pairs as shown above.2. Provide a declaration of variable monitored that holds all airport id’s.3. What kind of variable is airports? Provide a formal definition together with any and all applicable properties.4. Describe what data structure you would deploy to model variable airports. Note that you may not use a Dictionary. Should this be an ordered or an unordered structure? Discuss.5. Provide a formal specification of the…Select a real-life scenario that includes at least three sets of Venn diagrams. Describe why a Venn diagram is appropriate for this situation. Discuss the importance of the individual sets' intersection and union.
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