Answer:
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
Explanation:
Giving the following information:
Option 1:
Number of years= 15
FV= 450,000
i= 0.0525
Option 2:
Number of years= 20
FV= 450,000
i= 0.0525
To calculate the annual cash flow, we will use the following formula on each option:
A= (FV*i)/{[(1+i)^n]-1}
A= annual cash flow
<u>Option 1:</u>
A= (450,000*0.0525) / [(1.0525^15) - 1]
A= $20,464.72
<u>Option 2:</u>
A= (450,000*0.0525) / [(1.0525^20) - 1]
A= $13,253.53
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
Answer:
-2.23%
Explanation:
The formula to compute the cost of common equity under the DCF method is shown below:
= Current year dividend ÷ price + Growth rate
In first case,
The current dividend would be
= $0.85 + $0.85 × 5%
= $0.85 + $0.0425
= $0.8925
The other things would remain the same
So, the cost of common equity would be
= $0.8925 ÷ $20 + 5%
= 0.044625 + 0.05
= 9.46%
In second case,
The price would be $40
The other things would remain the same
So, the cost of common equity would be
= $0.8925 ÷ $40 + 5%
= 0.0223125 + 0.05
= 7.23%
The difference would be
= 7.23% - 9.46%
= -2.23%
Cost per unit
(300,000÷15,000)+20=40
Current profit
50×15,000−40×15,000=150,000
Profit change
60×15,000−40×15,000=300,000
units will knoll need to sell for profit to remain the same as before the price change is
(150,000+300,000)÷40=11,250
Answer:
$812.20
Explanation:
Given the following bond characteristic:
Coupon rate = 12%
Market or yield rate = 15%
Years to maturity = 20 years
Face or par value = $1000
Inputting the values into a bond value calculator, the bond value output is : $812.20
This means that the sum of the present value of all likely coupon payment and par at maturity. It is simply the present value of all cash streams it is projected to generate.
Answer:
a. The effect of the tea shipment from India:
Imports:
Direction of change? (increase, decrease, no change)
Magnitude of change = $1,500,000
b. Because of the identity equation that relates to net exports, the (increase/decrease?) in U.S. net exports is matched by (an increase/a decrease?) in U.S. net capital outflow.
c. Examples of how the United States might be affected in this scenario:
The Indian tea producer purchases $1,500,000 worth of stock spread out over a few U.S. companies.
The Indian tea producer hangs on to the $1,500,000 so that it can use the U.S. dollars to make investments.
Explanation:
The net exports identity equation "Net Capital Outflow = Net Exports" measures the imbalance between a country's exports and imports. It also measures the imbalance between the foreign assets bought by domestic residents and the domestic assets bought by non-resident foreigners.