Developing Theoretical Probability Distributions, Expected Value Practice Test

A game uses a bag containing 5 equally likely tickets labeled $A,B,C,D,E$. One ticket is drawn at random. Define the random variable $X$ by the mapping: $X=-2$ if $A$ is drawn; $X=0$ if $B$ or $C$ is drawn; and $X=3$ if $D$ or $E$ is drawn. What is the expected value of $X$ based on this theoretical model?

A fair die is rolled and a fair coin is flipped. The 12 outcomes in the sample space are equally likely. Define the random variable $X$ as follows: $X=1$ if the coin shows heads and the die shows a number greater than 4; otherwise $X=0$. Which table correctly represents the theoretical probability distribution of $X$?