$\backslash$table$[[\backslash$table$[[$Time Estimates $($days$)],[$Most$]]],[$Activity$,$Optimistic Likely Pessimistic,,,,,$],[$A$,6,7,8,-,,],[$B$,5,8,11,-,,],[$C$,3,4,6,-,,],[$D$,10,16,24,$A$,,],[$E$,8,10,11,$B$,,],[$F$,3,4,6,$C$,$ E$,,],[$G$,4,8,10,$D$,,],[$H$,4,7,8,$F$,,],[$I$,9,11,17,$G$,$ H$,,],[$J$,4,4,4,$G$,,]]$

The director of continuing education at Bluebird University just approved the planning for a sales training seminar. Her administrative assistant identified the various activities that must be done and their relationships to each$$ other, as shown in the following$$ table:

LOADING... Click the icon to view the activities.

Because of the uncertainty in planning the new$$ course, the assistant also has supplied the following time estimates for each$$ activity:

LOADING... Click the icon to view the time estimates.

The director wants to conduct the seminar $47$ working days from now. What is the probability that everything will be ready in$$ time? Refer to the standard normal tableLOADING.... $($Make sure to round all intermediate calculations for te and variance to two decimal$$ places.$)$

Part $2$

The probability that the seminar will be ready in time is

$$

enter your response here. $($Enter your response rounded to four decimal$$ places.$)$