HIS101 Story of Three Mile Island … “Meltdown”Story of Three Mile Island … “Meltdown”https://www.npr.org/2020/04/29/847905109/meltdown (Links to an external site.)In the early hours of March 28, 1979, a system malfunction began what would become the worst nuclear accident in American history. What ensued punctured the public’s belief in the safety of nuclear energy and became an awful study in the consequences of communication breakdown during a crisis. This week, the fallout of who and what to trust when a catastrophic event occurs.Three Mile Island Nuclear Plant.pngAfter listening to the NPR segment …. Please offer your thoughts on the following questions :you should be able to plainly see how this situation has real relevance to our current situation and to our lives today !

ESI 4312 Deterministic Operations ResearchModule 10 Homework Problems (10 points)You need to submit a typed PDF file or a scanned PDF file directly in CANVAS under theAssignments tab. Other file formats such as DOC, DOCX, JPG, and PNG are not acceptable.

A real estate development firm, Peterson and Johnson, is considering five possible developmentprojects. The following table shows the estimated long-run profit (net present value) thateach project would generate, as well as the amount of investment required to undertake theproject, in units of millions of dollars.The owners of the firm, Dave Peterson and Ron Johnson, have raised $20 million of investmentcapital for these projects. Dave and Ron now want to select the combination of projects thatwill maximize their total estimated long-run profit (net present value) without investing morethan $20 million. The model also holds the following policy constraints on these variables.Either x1 + x2 + x3 + x4 + x5 ≥ 3Or 2×1 + 6×2 + 3×3 + 5×4 + x5 ≥ 11(a) Formulate a BIP model for this problem. Define variables, constraints and objectivefunction clearly.(b) Use Julia to solve the BIP model.
Use branch and bound to solve the following BIP problem. Show the solution tree and use1Julia to solve the LP relaxations.Maximize Z = −4×1 − 5×2 − 7×3subject to− x1 + 3×2 + 2×3 ≥ 12×1 + x2 + 3×3 ≥ 0andxj is binary, ∀j = 1, 2, 3.2

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