A library in Connecticut has a very large repository of movies available for check$-$out. In each movie, the main character is either human $($H$),$ an animal $($A$),$ or a robot $($R$).$ Also, the main character is either male $($M$),$ female $($F$),$ or genderless $($G$).$ In each movie, the main character may or may not fall in love $($L$).$

Suppose a movie is randomly selected from the library for check$-$out. $50\%$ of the movies have human main characters, and $40\%$ of them have animal main characters. $2\%$ of the human main characters are genderless, $15\%$ of the animal main characters are genderless, and $80\%$ of the robot main characters are genderless. $40\%$ of human main characters are female, $20\%$ of animal main characters are female, and $5\%$ of robot main characters are female. As far as love stories $go,40\%$ of male humans fall in love, as well as $95\%$ of female humans, $0\%$ of genderless humans, $80\%$ of male animals, $95\%$ of female animals, $55\%$ of genderless animals, $10\%$ of male robots, $95\%$ of female robots, and $30\%$ of genderless robots.

a$)$ What is the probability of selecting a movie about a male character that doesn't fall in love?

b$)$ What is the probability that a genderless nain character falls in love?

c$)$ What is the probability that a female character is human?

d$)$ What is the probability that a movie where the main character falls in love will be about an animal?