SOLUTION
We will apply the formula for expected value which is
[tex]\Sigma P\text{ = }\Sigma X_{n\text{ }}P_n[/tex]That is Expected value is the summation of the (points x probabilities).
For win, we add, for lose, we subtract. This becomes
[tex]\begin{gathered} \Sigma P\text{ = 1(0.2) - 1(0.3) + 5(0.35) -5(0.15)} \\ \Sigma P\text{ = 0.2 - 0.3 + 1.75 - 0.75} \\ \Sigma P\text{ = 0.9 } \end{gathered}[/tex]Therefore, the correct answer is 0.9 points