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salantis [7]
2 years ago
12

For each of the following unrelated situations, calculate the annual amortization expense and prepare a journal entry to record

the expense:
a. A patent with a 15-year remaining legal life was purchased for $280,000. The patent will be commercially exploitable for another seven years.
b. A patent was acquired on a device designed by a production worker. Although the cost of the patent to date consisted of $44,100 in legal fees for handling the patent application, the patent should be commercially valuable during its entire remaining legal life of 18 years and is currently worth $378,000.
c. A franchise granting exclusive distribution rights for a new solar water heater within a three-state area for five years was obtained at a cost of $63,000. Satisfactory sales performance over the five years permits renewal of the franchise for another four years (at an additional cost determined at renewal).

Business
1 answer:
lakkis [162]2 years ago
3 0

Answer:

Explanation:

Base on the scenario been described in the question, we use the following method prepare and slove the given problem

Solution to the problem is in file attached below

Option c will be

Base on this, the Cost of goods sold: $ 934

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Answer:

2.87%.

Explanation:

The total return, also refer to as Nominal return or Money return, is based on the nominal interest rate. For example, let's say that you deposited $100 into a bank account and the bank offers you an annual return of 11%. This 11% is the stated interest rate, it is known as nominal interest rate, and it is rate before taking into account the effect of inflation. When we deduct the effect of inflation from nominal rate, it gives us the real rate. Real rate reflects the Purchasing Power. The Fisher equation will be used to determine the expected inflation rate. The Fisher equation is as follows:

                                            (1 + i ) = (1 + r) * (1 + h)

where

i = Nominal (Money) rate

r = Real rate

h = Inflation rate

Simply adjust the equation to calculate the inflation rate;

⇒ h = [(1 + i) / (1 + r)] - 1

OR h = [(1 + .11) / (1 + .079)] - 1 = 2.87%.

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Answer:

me 100%

Explanation:

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