Consider the following scenario: The Director of Product requests that the project manager do what they can to finish the project early. However, the Director states that they cannot spend any additional funds.Using the triple constraint model, what trade-off could the project manager use to meet the Director of Product’s request? 1 pointChange the budgetChange the project scopeChange the teamChange the project goal

As the project manager for a team of software developers, your team has been hired to develop a piece of proprietary software for a corporate customer. After a few weeks working on the project your customer announces that they will need their software several weeks sooner than originally expected, but that the software needs to look and function as originally agreed with no changes.Using the triple constraint model, what trade-off could you use to meet your customer’s new requirements?1 pointChange the budgetChange the project goalsChange the project scopeChange team roles

compares it against the plan to identify variances so the PM can take corrective actions to keep the project on track while considering the triple constraints: scope, time, and costs.TrueFalse

A foundation concept in Project Management is the Triple-Constraint which attempts to balance:Group of answer choicesScope - Cost - ScheduleTime - Cost - ScheduleQuality - Cost - ScheduleQuality - Scope - Cost

Which of the following best describes what success criteria are?1 pointThe use of the triple constraint model to manage changes to your project scopeThe process to determine whether your project tasks are in-scope or out-of-scopeThe metrics that show whether your project accomplishes what you set out to doThe amount of funds that are available for you to complete your project8.Question 8

This is a modification of homework problem 14 in chapter 5.The Texas Consolidated Electronics Company is considering an R&D program encompassing eight research projects. In the model for this problem Xi is a 0-1 variable for the selection of project i, where i = 1 to 8. One of the conditions in the modified model for this problem is that either project 2 or project 5 must be selected but not both of them. So, modify the constraint on decision variables x2 and x5 to represent this updated condition. Leave the other constraints (budget and personnel) the same. Then answer the following question.What is the value of the objective function at the updated solution?