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**1. At an electronics plant, there is an optional training program for new**

employees. From past experience it is known that 87% of new employees

who attend the training program meet the production quota in the first week

of work. It is also known that only 34% of workers who do not attend the

training program meet the production quota in the first week of work. They

also know that 82% on new employees attend the training program.

(a) What percentage of new employees will meet the production quota in

their first week of work?

(b) If a new employee did meet the production quota in their first week of

work, what is the probability that they did not attend the training

program?

(c) If a new worker is selected at random, what is the probability that they

did not meet the production quota and/or they did not attend the

training program?.

employees. From past experience it is known that 87% of new employees

who attend the training program meet the production quota in the first week

of work. It is also known that only 34% of workers who do not attend the

training program meet the production quota in the first week of work. They

also know that 82% on new employees attend the training program.

(a) What percentage of new employees will meet the production quota in

their first week of work?

(b) If a new employee did meet the production quota in their first week of

work, what is the probability that they did not attend the training

program?

(c) If a new worker is selected at random, what is the probability that they

did not meet the production quota and/or they did not attend the

training program?.

**3. Ok basically, from the info given P(B|A)=.87, P(B|A^c)=.34 and P(A)=.82 where A=(attends the training) and B=(meets production quota in first week) where ^c are the compliments.**

a) i got P(B) from P(B)=P(B n A)+P(B n A^c) which i put into a dependent product P(B|A)P(A)+... = .9922 (this value seems to high to me? what am i doing wrong)

also in part b) it asks for P(A|B) so i used bayes theorem since i knew P(B|A) and got .719?

c) i have no idea how to do can someone tell me what they are even asking! Please help i am so confused!!!

a) i got P(B) from P(B)=P(B n A)+P(B n A^c) which i put into a dependent product P(B|A)P(A)+... = .9922 (this value seems to high to me? what am i doing wrong)

also in part b) it asks for P(A|B) so i used bayes theorem since i knew P(B|A) and got .719?

c) i have no idea how to do can someone tell me what they are even asking! Please help i am so confused!!!