Answer:
The correct answer for option (a) is 28.29% and for option (B) is 2.65%.
Explanation:
According to the scenario, the given data are as follows:
Initial price = $117
Ending price = $147
Dividend = $3.10
(a) We can calculate the Total return percentage by using following formula:
Total return percentage = ( Ending Price - Initial Price + Dividend) ÷ Initial Price
By putting the value, we get
Total return percentage = ( $147 - $117 + $3.10) ÷ ( $117)
= 28.29% (approx).
(b). we can calculate the dividend yield by using following formula:
Dividend Yield = Dividend ÷ Initial Price
By putting the value, we get
Dividend Yield = $3.10 ÷ $117
= 2.65%
The given statement is FALSE.
Explanation:
This is an example of adverse selection.
Adverse selection applies to a case in which the purchasers and distributors of the insurance policy don't have the same details at their fingertips. A typical definition of health insurance is where a person wants to learn if he is ill and in need of health coverage before paying for a health insurance package.
Examples of adverse selection in life insurance involve cases when a person with a high-risk career, such as a racing car driver or someone dealing with weapons, obtains a life insurance policy without the need for an insurance provider realizing that they have a risky position.
Answer:
break even point in units = 2,667
break even point in $ = $33,338
Explanation:
The break even point marks the point where a company is able to cover all its expenses. At this point the company is not losing money, but it is not making a profit either.
break even point in units = total fixed costs / contribution margin
- total fixed costs = $10,000
- contribution margin = $12.50 - ($4 + $4.75) = $12.50 - $8.75 = $3.75
break even point in units = $10,000 / $3.75 = 2,666.67 ≈ 2,667 units
break even point in $ = 2,667 units x $12.50 per unit = $33,337.50 ≈ $33,338
Even though I didn't see the video mentioned in the question, banks make most of their money through banking fees and investments.
Answer:
the firm's contribution margin per composite unit is $8,775
Explanation:
The computation of the firm's contribution margin per composite unit is given below:
= $165 × 5 + $510 × 9 + $560 × 6
= $825 + $4,590 + $3,360
= $8,775
Hence, the firm's contribution margin per composite unit is $8,775
Therefore the same is to be considered and relevant