Answer:
17.6%
Explanation:
According to the scenario, computation of the given data are as follow:-
We can calculate the rate of return on the stock by using following formula:-
Expected Provide Rate of Return = Estimate Rate of Return on the Stock + (Expected IP × Stock with a Beta on IP) + (Expected IR × Stock with a Beta on IR)
Before estimate rate of return on the stock
= 16% = α + (4% × 1) + (5% × 0.6)
= 16% = α + (0.04 × 1) + (0.05 × 0.6)
= 0.16 = α + 0.04 + 0.03
= 0.16 - 0.04 - 0.03 = α
α = 0.09 =9%
Rate of return after the changes
= 9% + (5% × 1) + (6% × 0.6)
= 0.09 + 0.05 + 0.036
= 0.176
= 17.6%
According to the analysis, New rate of return on the stock is 17.6%
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Answer:
A.) 270 units (b.) Increase
Explanation:
Given the following :
Annual demand (A) = 2870
Working days = 205
Review period (P) = 16 working days
Lead time (L) = 2 working days
Standard deviation (σ) = 6 per working day
Service probability = 76%
Therefore, z = NORMSINV(0.76) = 0.71
Average demand (D) = 2870 / 205 = 14
Optimum target level, (S) is given by the relation:
D×(P+L) + z×σ×√(P+L)
14×(16+2) + 0.71×6×√(16+2)
(14×18) + 4.26 × √18
252 + 4.26*4.242
252 + 18.07
= 270.07 units = 270 units
B) If service probability increases to 97%, Z will automatically increase, hence a corresponding increase in the optimal target level.
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