Business

Business, 23.10.2019 04:50, bob4964

Aproject is composed of the following activities: immediate activity predecessor days a — 4 b — 9 c a 3 d b 8 e b 7 f d 2 g e 5 (a) draw the project network and compute the earliest start, latest start, earliest finish, and latest finish time for each activity. (b) how long will it take to complete the project? (c) what is the critical path? (d) compute the slack for each of the non-critical activities. (e) if activity a were to be delayed and takes three days longer than planned, by how much would the project be delayed? (f) if the time to complete activity b were to be reduced by one day, how much sooner would the project be completed? (g) if the time to complete activity e were to be reduced by three days, how much sooner would the project be completed?

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Business, 24.06.2019 23:10, emojilover8188

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Business, 12.07.2019 12:30, genyjoannerubiera

Aproject cpm has a critical path of bdeg. activity e is assumed to be 6 days. your analysis suggests that there is a 10% probability that activity e will take 4 days, a 50% probability e will take 5 days, a 30% probability activity e will take 6 days, and a 10% probability activity e will take 7 days. what is the expected effect on the project duration?

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Computers and Technology, 19.09.2019 18:20, banuelos90016

Aproject begins december 4, 2005. the project consists of three activities: activities 1, 2, and 3. activity 2 can start the day after activity 1 finishes. activity 3 can start the day after activity 2 finishes. set up a worksheet that accepts as inputs the duration (in days) of the three activities and then produces both the month and year during which each activity is completed.

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