Answer:
You would pay approximately $35.00 today
Explanation:
The cost of the stock at the beginning of the year 20
= 20/9.75%
= 20/0.0975
= 205.13 dollars
We find the current price of the stock
= Fv/(1+r)^n
= 205.13/(1+9.75%)¹⁹
= 205.13/1.0975¹⁹
= 205.13/5.86
= $35.00
From this calculation you have to pay 35 Dollars today.
Answer:
Total amount of dividends paid over the last three years is $20500
Explanation:
The net income of the company is either retained in the company or paid out as dividends. To calculate the value of the ending retained earnings, we use the following formula,
Ending balance = Beginning balance + Net Income - Dividends
We first need to calculate the total net income for the 3 year period. The total net income for the 3 year period is, 3 * 6500 = $19500
Plugging in the available values for the ending and beginning balance of retained earnings and net income, we can calculate the value of total dividends paid for the three year period.
15000 = 16000 + 19500 - Dividends
Dividends = 35500 - 15000
Dividends = $20500
A person who doesn't lock doors or fix leaks presents morale hazard.
<h3>What is morale hazard?</h3>
It refers to an unconscious attitude of an individual who is indifferent to the loss of their personal property that is covered by insurance, since the insurance could cover the damages that have occurred.
Therefore, morale hazard is the change in behavior that comes from the subconscious, generating indifference about the loss of goods because they are covered by insurance.
Find out more about morale hazard here:
brainly.com/question/15084670
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Answer: less than the coupon
Explanation:
When a bond that is bought at a premium of 205 is called before the bond matures by the issuer, this implies that the accelerated premium loss will have to be reflected in calculated yield to maturity.
It should also be noted that the YTC is the lowest among the yields for the premium bonds. Therefore, if the issuer calls the bond before maturity, the yield to call (YTC) realized by the investor would be less than the coupon.
Option B is correct.