Current Attempt in Progress

A study by Becker Associates, a San Diego travel consultant, found that $30\%$ of the traveling public said that their flight selections are influenced by perceptions of airline safety. Thirty$-$nine percent of the traveling public wants to know the age of the aircraft. Suppose $85\%$ of the traveling public who say that their flight selections are influenced by perceptions of airline safety wants to know the age of the aircraft.

a$.$ What is the probability of randomly selecting a member of the traveling public and finding out that she says that flight selection is influenced by perceptions of airline safety and she does not want to know the age of the aircraft?

b$.$ What is the probability of randomly selecting a member of the traveling public and finding out that she says that flight selection is neither influenced by perceptions of airline safety nor does she want to know the age of the aircraft?

c$.$ What is the probability of randomly selecting a member of the traveling public and finding out that he says that flight selection is not influenced by perceptions of airline safety and he wants to know the age of the aircraft?

$($Round your answers to $3$ decimal places, eg$.0\mathrm{.}215.)$

a$.$

b$.$

c$.$