Answer:
5.34%
The correct option is C,5.60%
Explanation:
The are two requirements here,the first is after cost of debt for the first part of the case study and after tax cost of debt for the second part of the scenario:
1.after tax cost of debt=pretax cost of debt*(1-t)
pretax cost of debt is 9.7%
t is the tax rate at 45% or 0.45
after tax cost of debt=9.7%*(1-0.45)=5.34%
2.
The pretax cost of debt here is computed using the rate formula in excel:
=rate(nper,pmt,-pv,fv)
nper is the number of times the bond pays coupon interest which is 15
pmt is the annual coupon interest receivable by investors i.e $1000*12%=$120
pv is the current market price of the bond which is $1,136.50
fv is the face value of the bond at $1000
=rate(15,120,-1136.50,1000)
rate =10.19%
after tax cost of debt=10.19%
*(1-0.45)=5.60%
Answer: $238,800
Explanation:
Adjusted Cost of Goods for November = Beginning Finished good inventory + Cost of goods manufactured - Ending Finished goods inventory - Overapplied Overheads
Overapplied Overhead = Overhead applied - Actual Overhead
= 60,400 - 56,800
= $3,600
Adjusted Cost of Goods for November = 58,000 + 215,000 - 30,600 - 3,600
= $238,800
Answer:
Market Price $985.01
Explanation:
We have to convert the US semiannually rate to annually.

Now this is the annual rate spected for a similar US Bonds
So we are going to calculate the present value using this rate.
Present value of an annuity of 78 for 20 years at 7.9521%


PV = 768.55
And we need to add the present value ofthe 1,000 euros at this rate


Present Value = 216.4602211
Adding those two values together
$985.01
The reasoning behind this is that an american investor will prefer at equal price an US bonds because it compounds interest twice a year over the German Bonds.
Answer:
The correct answer is $3
Explanation:
Cost per equivalent unit = Total costs / EUP for materials = ($50000+ $10000) / 20000 = $3
Answer:
a. How long will the current bridge system work before a new bracing system is required?: 64.18 years or 64 years and 2 months.
b. What if the annual traffic rate increases at 8 % annually: The bracing system will last for 24.65 years or 24 years and 7 months.
c. At what traffic increase rate will the current system last only 12 years: 17.13%
Explanation:
a. Denote x is the time taken for the number of pedestrian to grow from 300 to 2000. The current pedestrian is 300, the grow rate per year is 3% or 1.03 times a year. Thus, to reach 2,000, we have the equation: 300 x 1.03^x = 2000. Show the equate, we have 1.03^x = 6.67 <=> x = 64.18
b. Denote x is the time taken for the number of pedestrian to grow from 300 to 2000. The current pedestrian is 300, the grow rate per year is 8% or 1.08 times a year. Thus, to reach 2,000, we have the equation: 300 x 1.08^x = 2000. Show the equate, we have 1.08^x = 6.67 <=> x = 24.65.
c. Denote x as traffic increase rate. The current pedestrian is 300, the grow rate per year is (1+x) times a year. Thus, to reach 2,000 after 12 years and thus a new bracing system to be in place, we have the equation: 300 x (1+x)^12 = 2000. Show the equate, we have (1+x)^12 = 6.67 <=> 1+x = 1.1713 <=> x = 17.13%.