Applicants for temporary office work at carter temporary agency who have successfully completed an administrative assistant course are then placed in suitable positions by nancy dwyer and darla newberg. employers who hire temporary through the agency return a card indicating satisfaction or dissatisfaction with the work performance of those hired. from past experience it is known that 80% of the employees placed by nancy are rated as satisfactory, and 65% of those placed by darla are rated as satisfactory. darla places 55% of the temporary office at the agency, and nancy places the remaining 45%. if a carter office worker is rated unsatisfactory, what is the probability that he or she was placed by darla? (round your answer to three decimal places.)

0.681

Step-by-step explanation:

Let's define the following events:

S: a Carter office worker is rated satisfactory

U : a Carter office worker is rated unsatisfactory

ND: a Carter office worker is placed by Nancy Dwyer

DN: a Carter office worker is placed by Darla Newberg

We have from the original text that

P(S | ND) = 0.8, this implies that P(U | ND) = 0.2.

P(S | DN) = 0.65, this implies that P(U | DN) = 0.35. Besides

P(DN) =  0.55 and P(ND) = 0.45, then we are looking for

P(DN | U), using the Bayes' formula we have

P(DN | U) = = =0.681

pls refer ro the top for answer

f . i can go whenever i feel like it bc it is confidential meaning only i would know how much i deposited besides the bank and they wouldnt care bc when you make a deposit you are using their services which means they are using there competition and gaining more customers

and if they dont well then thats less customers for them in a less profitable way

plz mark brainliest