Answer:
33.33%
Explanation:
Let weight of T-bill be x, therefore weight of stock will be 1-x
Portfolio = Weight of stock*Beta of stock + Weight of T-bills*Beta of T-bills
1 = (1-x)*1.5 + x*0
1 = 1.5 - 1.5x
x = 0.5/1.5
x = 0.3333
x = 33.33%
Therefore, the percentage of the portfolio invested in treasury bills is 33.33%.
Answer:
24.7215
Explanation:
Given;
Discount = 50%
Regular price, p = $8
cost of cake, c = $5
salvage value, s = 50% of $8 = $4
Mean = 20
Standard deviation, σ = 7
Now,
Underage cost, Cu = p - c
= $8 - $5
= $3
Overage cost, Co = c - s
= $5 - $4
= $1
P ≤ 
P ≤ 
P ≤ 0.75
The Z value for the probability 0.75 is 0.6745
The optimal stocking level = Mean + ( z × σ )
= 20 + 0.6745 × 7
= 24.7215
Answer:$0
Explanation:
Because because Black must actually grant a bonus to Hewlett and Martin
Answer:
FV= $1,181.62
Explanation:
Giving the following information:
Your bank offers a savings account that pays 3.5% interest, compounded annually. How much will $500 invested today be worth at the end of 25 years?
We need to use the following formula:
FV= PV*(1+i)^n
FV= 500*(1+0.035)^25
FV= $1,181.62