Help me to clear the concept of duration uncertainty

The following duration uncertainties are all calculated assuming a ±3sigma confidence interval. The duration uncertainty—defined as pessimistic minus optimistic estimate—of the first activity is 18 days; the second estimate has an uncertainty of 24 days. Applying the PERT formula for paths, what is the duration uncertainty of the entire path? 

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Assuming that activity A and B enjoy 'Finish-to-Start' dependencies. The duration uncertainity of the entire path should be 30 days.

 

What is the answer ?

 

Thanks

hi friends,
Please find the solution as follows:

Activity ....(P–O)Duration .....Sigma .....Variance
A .... 18 .... 18/6 = 3 .. 3*3 = 9
B .... 24 .... 24/6 = 4 .. 4*4 = 16

Variance sum = 9 +16 = 25

Over all Sigma = √Variance
= √25
=5

So the duration uncertainty for the entire path
= 6* Overall Sigma = 6*5 = 30 days
(Solution source can not remember) Thanks & regards,
Ranjit