Answer:
loss on redemption = $969800
so correct option is $969800
Explanation:
given data
Bonds Payable = $5990000
Discount on Bonds Payable = 850000
Interest Payable = 155000
bonds retired = 102
to find out
loss on redemption
solution
we get here loss on redemption that is express as
loss on redemption = amount paid in excess par value + discount bond payable ........................1
here amount paid in excess par value will be
amount paid in excess par value = Bonds Payable ( 1.02- 1)
amount paid in excess par value = $5990000 × (1.02 - 1)
amount paid in excess par value = 119800
so from equation 1
loss on redemption = $119800 + 850000
loss on redemption = $969800
so correct option is $969800
Answer:
The correct price per customer is $650
Explanation:
The computation of the correct price is shown below:
= Fixed cost + expected number of customers + net income per customer
where,
Fixed cost per customer = Total cost ÷ (total customers + expected customers)
= $100,000 ÷ (1,500 + 500)
= $50
The other values would remain the same
Now put these values to the above formula
So, the value would equal to
= $50 + $500 + $100
= $650 per customer
b) 0.22
c) 0.73
d) 1.38
Answer: the bond's implied beta= 0.22-b
Explanation:
According to Capital Asset Pricing Model CAPM, we have that
Expected return =Rf + β(Rm - Rf)
Rm is expected return on market
β= beta of bond
Rf=risk free return
therefore
Expected return =Rf + β(Rm - Rf)
5.5 = 4.2 + β(10-4.2)
5.5=4.2+ β5.8
5.5-4.2= β5.8
1.3=β5.8
β= 1.3/5.8=0.22
Answer:
$26.52
Explanation:
The computation of the maximum price for paying for the stock today is shown below:
As we know that
Required rate of return = (Sale of the stock - maximum price + dividend received) ÷ (maximum price)
0.15 = ($28 - maximum price + $2.50) ÷ (maximum price)
0.15 × maximum price = $28 - maximum price + $2.50
So, the maximum price is $26.52
We simply applied the above formula
B. 100
C. 105
D. 110
Answer:
Option D, 110, is the right answer.
Explanation:
Total number of shares that short = 100 share
The rate of dividend that ABC declares and pays = 10%
Now we have to find the number of shares that should be purchased in order to close out the short position.
Number of shares = 100 × 110%
Number of shares = 100 × (110 / 100)
Number of shares = 110
Thus, option D 110 is correct.
Answer:
5
Explanation:
15 - 10 = 5