Answer:
$207,700
Explanation:
Blake's basis in his home in 2017 = purchase price + legal and administrative fees = $200,000 + ($700 + $2,000) = $202,700
Since the deck that Blake added to his home is considered an improvement that is permanent and increases the home's value, it will also increase the home's basis = $202,700 + $5,000 = $207,700
Answer:
unsought
Explanation:
Based on the scenario being described within the question it can be said that this is an example of an unsought product. This term refers to a product in which an individual does not care much about or is even interested in purchasing. Which in this situation Megan has not given much thought into life insurance and is not looking to purchase it, but is aware of it due to the insurance agent's call.
Answer:
Explanation:
The journal entries are shown below:
a. Cash A/c Dr $15,000
To Games revenue A/c $15,000
(Being cash collected)
b. Cash A/c Dr $3,000
Accounts receivable A/c Dr $5,000
To Sales revenue $8,000
(Being cash received for selling of equipment)
c. Cash A/c Dr $4,000
To Account receivable $4,000
(Being cash received for merchandise sold by the company)
d. Cash A/c Dr $2,500
To Unearned revenue A/c $2,500
(Being deposit received for the upcoming fall season)
Answer:
d.9.34%
Explanation:
The formula for the weighted average cost of capital is provided below as a starting point for solving this question:
WACC=(weight of equity*cost of equity)+(weight of debt*after-tax cost of debt)
weight of equity=1-debt %=1-50%=50%
weight of debt=50%
cost of equity=13.6%
after-tax cost of debt=7.8%*(1-35%)
after-tax cost of debt=5.07%
WACC=(50%*13.6%)+(50%*5.07%)
WACC=9.34%
The discount rate is computed based on the target or preferred capital structure
Answer:
The rate at which to discount the payments to find sum borrowed is 12.68%
Explanation:
The discount rate to be used in computing the sum borrowed can e derived from the effective annual rate formula below:
Effective annual rate = (1 + Quoted interest rate/m)^m - 1
quoted interest rate is 8.40
m is the number of months in a year when compounding is done which is 12
effective annual rate=(1+8.40%/12)^12-1
effective annual rate=(1+0.01)^12-1
effective annual rate=(1.01)^12-1
effective annual rate=1.12682503
-1
effective annual rate=0.12682503=12.68%
