Answer:
Expected return = 10.6%
Explanation:
Expected return = SUM(prob. *return)
Prob.(normal) = 100% - 6% - 8% = 86%
Plug in the numbers in the above formula. (I'll be using them as decimals)
Expected return = (0.06*0.225) + (0.08 * -0.08) + (0.86 * 0.115)
= 0.0135 -0.0064 + 0.0989
= 0.106 or 10.6% as a percentage
Therefore, the expected return = 10.6%