Solution:
The expected value of a bond after one year = Sum (Return x Probability)
Where: Return = Expected return
Probability = Expected probability
Probability of 0.01 will yield $0 expected returns
Probability of 0.99 will yield $1,050 expected returns
The expected value of a bond after one year = (0 "\\times" 0.01) + (1050"\\times" 0.99) = 0 + 1039.5 = "\\$1,039.50"
The expected value of a bond after one year = "\\$1,039.50"
Therefore, the expected return of a bond ="\\frac{1039.50 - 1000}{1000} = 0.0395\\times 100\\% = 3.95 \\%"
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