Make a Probability Distribution for the Given Set of Events $\begin{array}{l|c}\text { Sum } & \text { Probability } \\\hline 4 & 1 / 5 \\5 & 1 / 5 \\6 & 1 / 5 \\7 & 1 / 5 \\8 & 1 / 5\end{array}$

Multiple Choice

Make a probability distribution for the given set of events.
-Suppose that you start with a normal deck of 52 cards and remove everything except the twos, threes, and fours. So you now have a deck of twelve cards consisting of four twos, four threes, and
Four fours. A card is drawn at random and replaced then another card is drawn at random and
Replaced. Make a probability distribution for the sum of the two numbers that are drawn.

A)
$\begin{array}{l|c}\text { Sum } & \text { Probability } \\\hline 4 & 1 / 5 \\5 & 1 / 5 \\6 & 1 / 5 \\7 & 1 / 5 \\8 & 1 / 5\end{array}$
B)
$\begin{array}{l|l}\text { Sum } & \text { Probability } \\\hline 4 & 1 / 9 \\5 & 2 / 9 \\6 & 3 / 9 \\7 & 2 / 9 \\8 & 1 / 9\end{array}$

C)
$\begin{array}{l|l}\text { Sum } & \text { Probability } \\\hline 4 & 1 / 9 \\5 & 1 / 9 \\6 & 1 / 9 \\7 & 1 / 9 \\8 & 1 / 9 \\9 & 1 / 9 \\10 & 1 / 9 \\11 & 1 / 9 \\12 & 1 / 9\end{array}$

D)
$\begin{array}{l|l}\text { Sum } & \text { Probability } \\\hline 4 & 1 / 3 \\6 & 1 / 3 \\8 & 1 / 3\end{array}$