Answer:
-$3,000
Explanation:
Data provided in the given question:-
bonds payable = $10,000
unamortized discount = $2,000
purchased bonds = $11,000
The computation of the consolidated gain or loss on a consolidated income statement for 2018 is given below :-
= (bonds payable - unamortized discount) - purchased bonds
= ($10,000 - $2,000) - $11,000
= $8,000 - $11,000
= -$3,000
Answer:
a. an invitation to submit offers, not an offer itself.
Explanation:
When a property is to be sold at an auction it involves an invitation for interested buyers to submit offers to the seller. The seller will now consider the offers and see the best one for him.
There is usually no price stated for the auction and seller goes for the highest bid.
If however if the seller says that there is no reserve price or that the reserve price was met, it can now be considered an offer in itself.
In this case Owen is offering the property at a live auction and does not state requirements for a reserve price
Answer:
a. What is the pretax cost of debt? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.)
b. What is the aftertax cost of debt? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.)
Explanation:
we must first determine the bond's yield to maturity:
YTM = {coupon + [(face value - market value)/n]} / [(face value + market value)/2] = {30 + [(1,000 - 930)/60]} / [(1,000 + 930)/2] = 31.17 / 965 = 3.23% x 2 = 6.46%
after tax cost of debt = 6.46% x (1 - tax rate) = 6.46% x (1 - 22%) = 6.46% x 78% = 5.04%
Answer:
15.65%
Explanation:
The computation of the internal rate of return is shown below:
Given that
Years Cash outflow/ cash inflow
0 -$200,000
1 $100,000
2 $77,000
3 $52,000
4 $40,000
The formula is
= IRR()
AFter applying the above formula, the internal rate of return is 15.65%
Answer:
John must invest $3719.4
Explanation:
It is given that John grandfather withdraws $120 per month for 3 year
So total month = 12 ×3 =36 months
Total amount withdrawn S = 36×120 = 4320
m = 12 times per year
Rate of interest i = 5 % = 0.05
We know that 
P = $3719.41
So john must invest $3719.4
