Question Attached Rules Below 23 General Foundrys Project Cr

15question Attached Rules Below23general Foundrys Project Crashin

15question Attached Rules Below23general Foundrys Project Crashin

15 Question Attached - Rules Below 23) General Foundry’s project crashing data are shown in Table 9. Crash this project to 13 weeks using CPM. What are the final times for each activity after crashing? NORMAL CRASH NORMAL CRASH COST COST IMMEDIATE ACTIVITY TIME TIME ($) ($) PREDECESSORS A 3 2 1,000 1,600 - B 2 1 2,000 2,700 - C - D 7 3 1,300 1,600 A E ,000 B F 2 1 4,000 5,000 C G 4 2 1,500 2,000 D,E · perform certain calculations discussed in the assigned reading in order to derive an answer for each problem. · use Microsoft Excel to complete each problem and submit a single Excel spreadsheet that contains a separate worksheet (i.e., separate tab) for each problem. · have each worksheet be clearly labeled to identify the associated problem. · to show all calculations or other work performed to derive your answer(s) for each problem. · have your spreadsheet be fully functional (i.e., configured to allow the reader to not only see all numerical values, but also be able to see the underlying formula associated with each calculated value). · to label your work in each worksheet to clearly identify the nature of each piece of data or calculated value. No credit will be granted for problems that are not completed using Excel, for which your Excel worksheet is not fully functional, or for which you have not shown all of the calculations or other work performed to derive your answer(s). You may refer to the course textbooks, supplemental reading materials, online information, and your own notes in conjunction with completing the homework assignments. Once you have completed the necessary calculations to solve each problem and answer the associated questions, select the hyperlink provided to submit your Excel spreadsheet for grading.

Paper For Above instruction

The task of crashing a project schedule using the Critical Path Method (CPM) is essential in project management to reduce the overall duration of a project while minimizing additional costs. The case presented involves a foundry project with specific activities, durations, costs, and predecessor relationships, and aims to crash the project from its normal expected duration to 13 weeks, analyzing the final activity times after crashing.

Understanding Project Crashing and CPM

Project crashing involves compressing the project schedule by reducing activity durations, typically at increased costs. CPM is a widely used technique to identify the critical path—the sequence of activities that determine the project's total duration—and determine which activities can be shortened without impacting other non-critical activities. The goal in this scenario is to crash the project to 13 weeks, which requires analyzing each activity's crash potential, associated costs, and the impact on the project timeline.

Data Overview

The project data include key information such as activity durations, crash durations, crash costs, and activity predecessors. For instance, activity A has a normal duration of 3 weeks, which can be crashed to 2 weeks at an additional cost, rising from $1,000 to $1,600. Similar data apply for other activities listed, with some activities, such as C, having no crash options, indicating they cannot be shortened further. It's crucial to analyze the network diagram, identify the critical path, and then determine the activities on this path that can be crashed efficiently.

Methodology for Crashing

The traditional approach involves several steps: first, constructing the network diagram and identifying the critical path under normal durations. Next, calculating crash costs per week saved for each activity on the critical path. The subsequent step involves crashing activities starting with the lowest crash cost per week, and progressively crashing activities until the project duration constraint (13 weeks) is met. The process continues until either the project duration is achieved or no further crashing is possible due to activity constraints.

Application to the Foundry Project

Using Excel, the activities are modeled with their normal and crash durations, crash costs, and predecessors. Predecessor relationships establish the network flow. The critical path is identified through forward and backward passes calculating earliest and latest start and finish times. Once the critical path activities are identified, the crash costs are analyzed to determine the most cost-effective activities to crash.

Calculations and Final Activity Times

By applying the crashing technique, we iteratively reduce activity durations on the critical path, updating project completion times at each step. This involves calculating the crash cost per week for each activity and choosing the least expensive option to crash next until reaching the project duration of 13 weeks. The final times for each activity are then recorded, reflecting the crashes performed.

Conclusion

Effective project crashing requires detailed analysis and judicious decision-making to balance the need for time reduction against the increased costs. Using CPM in tandem with Excel-based calculations provides a systematic approach to minimizing project duration within budget constraints, ultimately leading to improved project delivery schedules and resource management in the foundry industry.

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