Answer:
PV= $22,677.03
Explanation:
Giving the following formula:
Number of periods (n)= 9 years
Annual payment (A)= $3,800
Discount rate (i)= 12%
<u>First, we will calculate the future value of the payments using the following formula:</u>
FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}
FV= {3,800*[(1.12^9) - 1]} / 0.12 + {[3,800*(1.12^9)] - 3,800}
FV= 56,147.49 + 6,737.7
FV= $62,885.19
<u>Now, the present value:</u>
PV= FV / (1 + i)^n
PV= 62,885.19 / (1.12^9)
PV= $22,677.03
Answer: $132,000
Explanation:
Oscar's new basis on the building will be the basis of the old building plus any additional investment he added.
This is the because there is no gain on the $140,000 he received because it was an Involuntary Conversion amount and he reinvested it into another building within a period of 2 years.
As there is no gain, the building will retain it's original basis but will add any amount outside the involuntary replacement cost of the building.
The Additional basis will be,
= Cost of building - Insurance
= 142,000 - 140,000
= $2,000
The Basis for the new building is,
= 130,000 + 2,000
= $132,000
Answer:
Customer support
Explanation:
Customer support offers various customer services to help customers in making cost effective and correct use of a product. Through customer support, customers requests and issues can be resolved through answering questions and providing help on onboarding, while collecting and storing data about those interactions
Answer:
How should she compute her required annual investment?
$ 36.987
Explanation:
With the present value formula we can calculate how she has to invest today to get $45,000 at the end of the 5 years, with a compounded rate of 4%.
Principal Present Value = F / (1 + r)^t
In this case we have the future value and we need to find the present value that we have to invest to get the money expected.
Principal Present Value = 45,000 / (1 + 4%)^5 = $36,987
If we invest today $36,987, with a compounded interest rate of 4% we get at the end of the period, 5 years, the total sum of $45,000.
