Answer:
A. $162,500
B. $17,500
Explanation:
Data
EBIT = $25,000
Tax rate = T = 35%
Discount Rate = r = 10%
Requirement A: Market Value
The Market value of the firm can be calculated by using the following formula
Market Value = 
Market Value = 
Market Value = $162,500
Requirement B: Total value of firm If issues $50,000 of debt paying 6% interest
The market value of the firm increases by the present value of the Interest tax shield
The present value of tax shield = Amount of debt x Tax Rate
The present value of tax shield = $50,000 x 35%
The present value of tax shield = $17,500
The market value of the firm will be increased by $17,500
Answer:
A. $880
B. -$752.23
Explanation:
Calculation to determine the conversion value of the issue
First step is to calculate the Conversion ratio using this formula
Conversion ratio=Per value of security/ Conversion price
Let plug in the formula
Conversion ratio=$1,000/$25
Conversion ratio=40
Now let determine the Conversion value using this formula
Conversion value =Conversion ratio*Conversion price
Let plug in the formula
Conversion value=40*$22 per share
Conversion value=$880
Therefore the conversion value of the issue is $880
B. Calculation to determine the Straight bond value of the issue
Using financial calculator to the Present Value (PV)
PMT=8%*1,000=80
N=12 years
1/Y=12%
FV=1,000
PV=-$752.23
Therefore the Straight bond value of the issue is -$752.23
Answer:
Instructions are listed below.
Explanation:
Giving the following information:
The company currently sells 700 containers a month at a sales price of $24 per unit. The addition of a new disinfectant will result in a sales price of $26 per unit for the improved product. It would cost a total of $4,000 per month to alter.
First, we need to calculate the current sales level:
Sales= 700*24= $16,800
Now, we can calculate the new income:
Sales= 700*26 - 4,000= $14,200
It is more convenient to not apply the disinfectant.
Answer:
29
Explanation:
Central limit theorem states that as a sample being studied grows larger the sampling distribution of samplings means tends to a more normal distribution. This is regardless of the shape of the population.
This holds true usually if the population size is n is equal or greater than 30 (that is greater than 29). It does not matter if the population is skewed or normal.
So with a sufficiently large population the means of each item will be the same as the population mean.