Answer:
cash 96,535 debit
discount on BP 3,465 debit
Bonds Payable 100,000 credit
Explanation:
We need to determinate the price at which the bonds were issued:
Which is the present value of the coupon payment and maturity
Coupon payment: 100,000 x 10% / 2 = 5,000
time 4 (2 years x 2 payment per year)
rate 0.06 (12% annual / 2 = 6% semiannual)
PV $17,325.5281
Maturity (face value) $100,000.00
time 4.00
rate 0.06
PV 79,209.37
PV c $17,325.5281
PV m $79,209.3663
Total $96,534.8944
As the bonds are issued below face value there is a discount:
100,000 - 96,535 = 3,465
the entry will recognize the cash procceds and the creation of a liaiblity
we will also use an auxiliar account for the discount on the bonds
Answer:
The subject property should be valued at $760,000
Explanation:
Sales comparison approach to valuation in real estate values properties by comparing their similar characteristics, and the features are priced. The total value of a property is thus the addition of all features.
In the instance given, both properties have 3 bedrooms and 2 bathrooms and so using comparison theses features are equally priced at $690,000.
So the property with the golf course will have $690,000 added to the value of the golf course ($70,000).
That is $760,000.
Answer:
Materials
62,000 equivalent units
Conversion
42,800 Equivalent untis
Cost of finished Goods
38,000 x (.75 + .55) = 38,000 x 1.3 = $49,400
WIP
24,000 x .75 = 18,000
4,800 x .55 = 2,640
Total WIP 20,640
Explanation:
Equivalent Units
38,000 complete
20% of 24,000 WIP = 4,800
Equivalent Units CC = 42,800
x .55 CC = 23540
Materials
62,000 x .75 = $46,500
Answer:
a. $495,000
Explanation:
Data provided
Federal taxable income = $500,000
State A income tax expense = $45,000
Depreciation Modification = $300,000, $250,000
The computation of taxable income is shown below:-
Federal taxable income + State A income tax expense - Depreciation Modification
= $500,000 + $45,000 - ($300,000 - $250,000)
= $545,000 - $50,000
= $495,000
Answer:
a. It will take her 5 years to pay for her wardrobe
b. She should shop for a new card once she is done paying for this one.
c. She should shop for a new card after finishing paying for this card since going further into debt with the current card would be a bad idea. This is due to the fact that an annual interest rate of 16% is very high. The best option would therefor to finish her payments on the credit card, then shop for a new card with a lower annual interest rate.
Explanation:
Use the formula below to determine the number of months it would take Rachel to pay off her debt;
C *{1-(1+r)^(-n×t)}/(r/n)=PV
where;
C=annuity
r=annual interest rate
n=number of compounding periods in a year
t=number of years
PV=present value
In our case;
PV=$10,574
C=$260
r=16%=16/100=0.16
n=12
t=unknown
replacing;
260*{1-(1+0.16/12)^(-12×t)}/(0.16/12)=10,574
1-(1+0.16/12)^(-12×t)={10,574×(0.16/12)}/260
1-{1.013^(-12 t)}=0.542
(1-0.542)=1.013^(-12 t)
ln 0.458=-12 t (ln 1.013)
t=-ln 0.458/12×ln 1.013
t=5
It will take her 5 years to pay for her wardrobe
b. She should shop for a new card once she is done paying for this one.
c. She should shop for a new card after finishing paying for this card since going further into debt with the current card would be a bad idea. This is due to the fact that an annual interest rate of 16% is very high. The best option would therefor to finish her payments on the credit card, then shop for a new card with a lower annual interest rate.
