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- Consider a perceptron that has two real- valued inputs and an output unit that uses a Sigmoid function as its output function. All the initial weights and the output unit's threshold equal 0.2 Assume that the output should be 0 for the input in1 = 2 and .in2 = 5 Let (the learning rate) be 0.5 Show the value of the all weights and the .output after 2 iteration the new weights the output isSuppose that the dollar cost of producing q appliances is c(q) = 1500 + 80q - 0.1q?. (a) Find the average cost per appliance of producing the first 150 appliances. (b) Find the marginal cost when 150 appliances are produced. (a) The average cost per appliance of producing the first 150 appliances is S per appliance. (Round to the nearest cent as needed.)8. With solution please
- asnwer for 2.DO NOT USE LAGRANGIANAlocal toy manufacturer is using a production line that runs 8 hours per day and produces a toy that requires a total of 7 tasks to be performed. The daily demand is 100 toysTimes of the tasks are 273, 2.01, 2.13, 2.0, 2.61, 2.71 and 2.95 minutes for A, B C, D, E , and Grespectively. However, due to the nature of the product there are precedence rules that must be observed. Such that Task A does not need any predecessors: task B requires task A to be completed. To start task Deach require task B to be completedTask must be completed prior to stating task E. Task F needs both task D and task E to be completed. Finally, task G can start only once task Fiscompleted.Given we apply the most remaining tasks rule for balancing the assembly line, with broken according to longest task time firstWhat will the estimated idle time in minutes for THIRD workstation?
- Only typed answer and please don't use chatgpt otherwise I downvote the answer Assume that the relationship between test scores and the student-teacher ratio can be modeled as a linear function with an intercept of 698.9 and a slope of (-2.28). A decrease in the student teacher ratio by 2 will: A) reduce test scores by 2.28 on average B) result in a test score of 698.9 C) reduce test scores by 2.56 on average D) reduce test scores by 4.56 for every school district PLEASE EXPLAIN WHY C IS CORRECT.Question P = 16-9 CQ) %3D C2 -9Q2 a-) Find cournet equilibrivm Cn) b-) Find cournot eQuil.blium when n= 100Jenny Company produces two types of pants: long pants and short pants. The cost of making a pair of short pants and a pair of long pants are RM 75 and RM 95 respectively. In one week, the company must produce at least 150 pants of each type. The minimum weekly production is 500 pants. The short pants are sold for RM 120 each and the long pants for RM 150 each. Using the graphical method, find: a. The number of short pants and long pants to be made in a week in order to minimise the total production cost. b. The profit made at the minimum weekly production cost.