Answer
The answer and procedures of the exercise are attached in the following archives.
Step-by-step explanation:
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
$0
Explanation:
As we know that the life insurance proceeds would be recieved by the beneficary on the insured person death is tax free
Since the amount of $12,000 would be received by May Green on her insured father so this amount would be tax free
Therefore the amount that subjected to income tax is $0
Answer:
net wortht -143,280.85
equivalent annual cost $ 24,932.98
Explanation:
We sovle for the present value of each annuity:
<em><u>The first three years:</u></em>
C 31,000.00
time 3
rate 0.08
PV $79,890.0066
<em><u>Then the second phase annuity:</u></em>
C 20,000.00
time 5
rate 0.08
PV $79,854.2007
NOw, we discount this as it is three years into the future
Maturity $79,854.2007
time 3.00
rate 0.08000
PV 63,390.8391
Total net worth:
79,890.0066 - 63,390.8391 = -143,280.85
The EAC will be the annuity which makes the Present work

PV 143,280.85
rate 0.08
time 8
C $ 24,932.983
Answer:
100% plan
Explanation:
The 100% plan is when the agent doesn't have a base salary and the job pay depends completely on the comission for selling products. This compensation plan provides a big earning potential and the agent is an independent contractor and would have to cover costs of advertising and promotions. Because of that, the answer is that the type of compensation plan in which the agent is responsible for the costs of advertising and promotion is the 100% plan because the agent is not considered an employee and only receives the comission and has to cover the costs associated with advertising and promotion.
Answer:
I looked for the missing numbers and found the following question:
Your company currently has $1,000 par, 6.5% coupon bonds with 10 years to maturity and a price of $1,078. If you want to issue new 10-year coupon bonds at par, what coupon rate do you need toset? Assume that for both bonds, the next coupon payment is due in exactly six months.
We need to calculate the yield to maturity (YTM) of the current bonds. Since the bonds pay interests every 6 months, then the coupon = $32.50
YTM = {coupon + [(face value - market value)/n]}/[(face value + market value)/2]
YTM = {32.5 + [(1,000 - 1,078)/20]}/[(1,000 + 1,078)/2]
YTM = 28.6 / 1,039 = 0.275 x 2 = 5.5053% ≈ 5.51%
In order to sell the new bonds at par, the coupon rate must be 5.51%