Here, public savings = $1.05 billion and private savings = $3.15 billion
It is calculated as follows:
Total savings, S = $4.20 billion
We know: S = V+U
It means National Savings = Private savings + Public savings
Here:
V = private savings , U = public savings and
Private saving, V = 0.75 × S
= 0.75 × $4.20 billion
= $3.15 billion
And, the public savings will be = National savings - private savings
= $4.20 billion - $3.15 billion
= $1.05 billion
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The number of births in a population in a certain amount of time is the birth rate
Answer:
Explanation:
It's A and that's a very good definition, except I believe you lost a word. I think it should be a specific commodity or stock or bond at a specified date ...
Answer:
10.71%
Explanation:
The computation of the required rate of return on this preferred stock is shown below :
The Required return on preferred stock is
= Dividend ÷ market value of preferred stock
= 7.50 ÷ $70
= 10.71%
By dividing the dividend from the market value of preferred stock we can get the Required return on preferred stock and the same is to be considered
therefore we ignored the par value i.e $60 as this is not relevant
Answer:
=> fraction of the portfolio that should be allocated to T-bills = 0.4482 = 44.82%.
=> fraction to equity = 0.5518 = 55.18%.
Explanation:
So, in this question or problem we are given the following parameters or data or information which are; that the utility function is U = E(r) – 0.5 × Aσ2 and the risk-aversion coefficient is A = 4.4.
The fraction of the portfolio that should be allocated to T-bills and its equivalent fraction to equity can be calculated by using the formula below;
The first step is to determine or Calculate the value of fraction to equity.
Hence, the fraction to equity = risk premium/(market standard deviation)^2 - risk aversion.
= 8.10% ÷ [(20.48%)^2 × 3.5 = 0.5518.
Therefore, the value for fraction of the portfolio that should be allocated to T-bills = 1 - fraction to equity = 1 - 0.5518 =0.4482 .
