A PERT project has 45 activities, 19 of which are on the critical path. The estimated time for the critical path is 120 days. The sum of all activity variances is 64, while the sum of variances along the critical path is 36. What is the probability that the project can be completed between days 108 and 120?A) 0.0227B) 0.1058C) minus−2.00D) 0.9773E) 0.4773

0.4773

Step-by-step explanation:

The estimated time for the critical path, μ = 120 days

Sum of variances along the critical path = 36

Standard deviation of critical path δ, is therefore given as,

δ =

δ =

1. Probability that the project can be completed between 108 and 120 days:

Z = days range / standard deviation

Z = (108 - 120) / 6

= - 2

Therefore, the probability that the project can be completed in less than 108 days = 0.0227 or 2.27%

Since the critical path is attained at half the time that it takes to complete the project,

Probability that the project duration is between 108 and 120 days = Probability at critical time - Probability when the duration is less than 108 days

P = 50% - 2.27%

= 47.73% or 0.4773

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i dont know if you cant find a way its best to actually add all of them start from 105 tho

step-by-step explanation: