Answer:
Kelli can deduct up to $6,000 in expenses from her net income, so her net income for this year would be $0. She could have deducted an even larger amount if her net income had been higher (up to $12,000 in deductions), since you can only deduct up to the amount of your net income.
Demand means the consumers want the product or service. If there is a demand, companies must supply. "supply and demand"
Answer:
The adjustment to record the bad debt expense for the period will require a debit $3,654
Explanation:
There are two way to estimate uncollectible accounts: the percentage of sales method and the accounts receivable aging method.
The company uses the accounts receivable aging method to estimate the uncollectible accounts and estimated uncollectible of $4,979
Before adjustment, Allowance for Doubtful Accounts has a $1,325 credit balance.
Bad debt expense for the period = $4,979 - $1,325 = $3,654
Answer:
<em>Miller-bond</em>:
today: $ 1,167.68
after 1-year: $ 1,157.74
after 3 year: $ 1,136.03
after 7-year: $ 1,084.25
after 11-year: $ 1,018.87
at maturity: $ 1,000.00
<em>Modigliani-bond:</em>
today: $ 847.53
after 1-year: $ 855.49
after 3 year: $ 873.41
after 7-year: $ 918.89
after 11-year: $ 981.14
at maturity: $ 1,000.00
Explanation:
We need to solve for the present value of the coupon payment and maturity of each bonds:
<em><u>Miller:</u></em>
C 80.000
time 12
rate 0.06
PV $670.7075
Maturity 1,000.00
time 12.00
rate 0.06
PV 496.97
PV c $670.7075
PV m $496.9694
Total $1,167.6769
<em>In few years ahead we can capitalize the bod and subtract the coupon payment</em>
<u>after a year:</u>
1.167.669 x (1.06) - 80 = $1,157.7375
<u>after three-year:</u>
1,157.74 x 1.06^2 - 80*1.06 - 80 = 1136.033855
If we are far away then, it is better to re do the main formula
<u>after 7-years:</u>
C 80.000
time 5
rate 0.06
PV $336.9891
Maturity 1,000.00
time 5.00
rate 0.06
PV $747.26
PV c $336.9891
PV m $747.2582
Total $1,084.2473
<u />
<u>1 year before maturity:</u>
last coupon payment + maturity
1,080 /1.06 = 1.018,8679 = 1,018.87
For the Modigliani bond, we repeat the same procedure.
PV
C 30.000
time 24
rate 0.04
PV $457.4089
Maturity 1,000.00
time 24.00
rate 0.04
PV 390.12
PV c $457.4089
PV m $390.1215
Total $847.5304
And we repeat the procedure for other years
Answer: Option (d) is correct.
Explanation:
Given that,
Face value = $1,000
Maturity = 1 year remaining
coupon rate = 3% ⇒ Coupon payment = 3% of 1000 = 30
New bonds paying (i) = 14% = 0.14
Payment will be received after one year = face value + coupon payment
= 1000 + 30
= 1030
Therefore,
Present value =
= 903.50 ⇒ the most you can get for your old bond.