A study on ethics in the workplace by the Ethics Resource Center and Kronos, Inc., revealed that $35\%$ of employees admit to keeping quiet when they see coworker misconduct. Suppose $77\%$ of employees who admit to keeping quiet when they see coworker misconduct call in sick when they are well. In addition, suppose that $41\%$ of the employees who call in sick when they are well admit to keeping quiet when they see coworker misconduct. If an employee is randomly selected, determine the following probabilities:

a$.$ The employee calls in sick when well and admits to keeping quiet when seeing coworker misconduct.

b$.$ The employee admits to keeping quiet when seeing coworker misconduct or calls in sick when well.

c$.$ Given that the employee calls in sick when well, he or she does not keep quiet when seeing coworker misconduct.

d$.$ The employee neither keeps quiet when seeing coworker misconduct nor calls in sick when well.

e$.$ The employee admits to keeping quiet when seeing coworker misconduct and does not call in sick when well.

a$.$

$($Round your answer to $4$ decimal places, e$.$g$.0\mathrm{.}2153.)$

b$.$

$($Round your answer to $5$ decimal places, e$.$g$.0\mathrm{.}21536.)$

c$.($Round your answer to $2$ decimal places, e$.$g$.0\mathrm{.}21.)$

d$.($Round your answer to $5$ decimal places, e$.$g$.0\mathrm{.}21536.)$

e$.($Round your answer to $4$ decimal places, e$.$g$.0\mathrm{.}2153.)$