Answer:
14.90%
Explanation:
We know,
Current stock price,
= 
Given,
Current stock price,
= $12.00
growth rate, g = 9.50% = 0.095
Expected annual dividend,
= $0.65
We have to determine the expected rate of return (
).
Putting the values into the above formula, we can get,
Current stock price,
= 
or, $12.00 = $0.65 ÷ (
- 0.095)
or, $12.00 × (
- 0.095) = $0.65
or,
- 0.095 = $0.65 ÷ $12.00
or,
- 0.095 = 0.0542
or,
= 0.054 + 0.095
Therefore,
= 0.149
The expected rate of return = 0.149 or 14.90%
Answer:
It is a result of adverse selection
Explanation:
The economic problem in this story is adverse selection. As in this the person who take the insurance drive uselessly and carelessly . In Coverall, Inc., an insurance company's case insurance company increases premium amount in order to cover this type of customer. It is a result of adverse selection.
Answer:
Results are below.
Explanation:
Giving the following information:
Miles Driven Total Cost
January 10,000 $17,000
February 8,000 13,500
March 9,000 14,400
April 7,000 12,500
<u>To calculate the variable cost per unit and the total fixed cost, we need to use the following formula:</u>
Variable cost per unit= (Highest activity cost - Lowest activity cost)/ (Highest activity units - Lowest activity units)
Variable cost per unit= (17,000 - 12,500) / (10,000 - 7,000)
Variable cost per unit= $1.5
Fixed costs= Highest activity cost - (Variable cost per unit * HAU)
Fixed costs= 17,000 - (1.5*10,000)
Fixed costs= $2,000
Fixed costs= LAC - (Variable cost per unit* LAU)
Fixed costs= 12,500 - (1.5*7,000)
Fixed costs= $2,000
Answer:
$3,900
Explanation:
The computation of the inventory purchase is shown below:
As we know that
Sales - gross profit = Cost of goods sold
$8,200 - $5,300 = Cost of goods sold
So, the cost of goods sold is $2,900
Now the cost of goods sold is
Cost of goods sold = Opening stock + purchase made - ending stock
$2,900 = $1,100 + purchase made - $2,100
$2,900 = -$1,000 + purchase made
So, the purchase made is
= $2,900 + $1,000
= $3,900
Answer:
$320,000 or $0.32 million
Explanation:
In accounting, the percentage of bad debt expenses is applied to the outstanding accounts receivable at the end of a particular accounting period.
In the question, the end of the accounting period is given as December 31 and the outstanding accounts receivable as at that December 31 is a total of $6.40 million. Therefore, we will disregard other values and simply apply 5% to the the outstanding accounts receivable of $6.40 million as at that December 31 as follows:
Bad debt = Outstanding accounts receivable × 5%
= $6.40 million × 5%
= $6,400,000 × 5%
= $320,000
Therefore, the amount of bad debt expense to recognized for the year is $320,000 or $0.32 million.