We are looking at the expected value of each win for a spinner. The spinner is divided into 8 congruent parts. Each section of the spinner is labeled as follows: $2-$1-$0-$1-$4-$1-$0-$1. To find the expected value, we will use the law of large numbers wherein the working equation to solve the expected value is
[tex]EV=\frac{values}{n}[/tex]where n is the sample space of the problem. The value of n in this problem is 8. The values are the label of the spinners. Substituting the given on the equation for EV and solve, we get
[tex]\begin{gathered} EV=\frac{\$2+\$1+\$0+\$1+\$4+\$1+\$0+\$1_{}}{8} \\ EV=\$1.25 \end{gathered}[/tex]We have an expected value of $1.25 for each win.
Answer: A) $1.25