Answer:
carrying value after 2 years = $967.64
Explanation:
the journal entry to record the purchase of the bond:
Dr Investment in bonds 1,000
Dr Premium on investment in bonds 41.60
Cr Cash 1,041.60
Assuming a straight line amortization, the yearly amortization = $41.60 / 9 years = $4.62 per year
carrying value at moment of purchase = $958.40
carrying value after 1 year = $963.02
carrying value after 2 years = $967.64
I believe the answer is:
- What can go wrong?
This question is asked to find out the potential risk that may occur after purchasing the product.
- What is the likely return?
This question is asked to find out potential benefit from consuming the product
-Is the risk worth the return?
<span>The purchase should be made only if the potential benefit would outweigh potential risk
</span>
Answer:
D. brings buyers and sellers together
Explanation:
Answer:
Explanation:
Internal processes of a company contribute to how effective the company runs. Looking for areas and ways to improve the internal processes will aid in building an organization that is highly efficient. The major causes needs to be known.
Ways of identifying the root causes might not be possible until basic analysis is carried out or sometimes it might be visible depending on the major problem facing the organization internally.
Internal process of a company increase the effectiveness of such company, identifying how to improve these internal processes helps to build an organization that is highly efficient.
If the company requires a return of 10 percent for such an investment, calculate the present value of the project.
The present value of the project is $72349.51.
Since we consider only incremental cash flows for a project, we consider $21,600 for year one and calculate a 4% increase for each of the additional years.
We then calculate the Present Value Interest Factor (PVIF) at 10% for four years using the formula :
PVIF = 1 / [(1+r)^n]
Next, we find the product of the respective cash flows and PVIF for each year.
Finally, we find the total of the discounted cash flows for the four years to find the Present Value of the project.
