Answer:
A) $24,602
Explanation:
We can solve this question by finding the periodic deposits needed by using the formula:
where:
FV= future value = $220,000
PMT = periodic deposits required = ???
i = effective interest rate per period = 0.0331
n= number of deposits = 8
However, since the interest is compounded monthly, let's also calculate the effective interest rate
Effective interest rate = 
where; r = 12.5% = 0.125
= 0.1324
Interest rate per period = 
= 0.0331
Then;
220,000 = PMT × 8.986
PMT = 
PMT = $ 24,482.5
Since A) $24,602 is closer to $ 24,482.5
Therefore, $ $24,602 must be deposited every three months
Answer:
The correct answer is $30 billions.
Explanation:
The checkable deposits are given as $140 billions.
The total reserves are $51 billions.
The required reserve rate is 30%.
The required reserves will be
=30% of $140 billions
=
=$42 billions
The excess reserves will be
=total reserves-required reserves
=$51-$42
=$9 billions
Maximum expansion by lending will be
=
=
=$30 billions
So, the money supply can be expanded by a maximum amount of $30 billions.
<span>The effect would have been that the refund amount will have increased. The fewer W-4 allowances you take, the more is withheld from your paycheck for tax purposes. If you withhold more, you will owe less at the end of the year, so the amount owed will have stayed the same but the amount withheld would have increased.</span>
Answer:
<em>The unemployment this creates is an example of frictional unemployment created by sectoral shifts.</em>
Explanation:
Sectoral shifts are caused when changes in the demands of a product are made on international or national levels. Due to this, the existing workers will require time to change sectors due to which frictional unemployment will be caused. Structural change leads to a reallocation of labour across industries, which generates frictional unemployment as labour moves from declining to growing sectors.
Answer:
- a. What is the portfolio weight of each stock?
Stock J 0,5047
Stock K 0,4953
- b. What is the expected return of your portfolio?
Stock J 6,69%
Stock K 5,25%
Portfolio : 11,94%
Explanation:
To find the Beta that equals to market we need to know how much is x (weight of each stock in the portfolio) with an equation of one variable that equals to 1.
Portoflio with the same risk as the market means a beta of 1,00
1,23 (x) + 0,84 (1-x) = 1 Stock J = 0,4103
1,23x + 0,84 - 0,84x = 1 Stock K = 0,5897
1,23x - 0,84x = 0,16
0,39x = 0,16
x = 0,16/0,39
x = 0,4103
The expected return of the portfolio it's defined by the weight of each stock and the expected return.
Stock J 13,25% 0,5047 6,69%
Stock K 10,60% 0,4953 5,25%
Portfolio 1,00 11,94%
