Answer:
USING 0% DISCOUNT RATE
PROJECT E
Year Cashflow [email protected]% PV
$ $
0 (23,000) 1 (23,000)
1 5,000 1 5,000
2 6000 1 6,000
3 7000 1 7,000
4 10,000 1 10,000
NPV 5,000
PROJECT H
Year Cashflow [email protected]% PV
$ $
0 (25,000) 1 (23,000)
1 16,000 1 16,000
2 5,000 1 5,000
3 4,000 1 4,000
NPV 2,000
Project A should be accepted
USING 9% DISCOUNT RATE
Year Cashflow [email protected]% PV
$ $
0 (23,000) 1 (23,000)
1 5,000 0.9174 4,587
2 6000 0.8462 5,077
3 7000 0.7722 5,405
4 10,000 0.7084 7,084
NPV (847)
PROJECT H
Year Cashflow [email protected]% PV
$ $
0 (25,000) 1 (23,000)
1 16,000 0.9714 15,542
2 5,000 0.8462 4,231
3 4,000 0.7722 3,089
NPV (138)
None of the projects should be accepted because they have negative NPV
Explanation:
The question requires the computation of NPV using 0% and 9%.
The cashflows of the two projects will be discounted at 0% and 9%.
The discount factors for each project can be calculated using the formula (1+r)-n. The cashflows of the projects will be multiplied by the discount factors to obtain the present values. NPV is the difference between present values of cash inflows and initial outlay.
She would receive unemployment
As per the given scenario, the interpersonal skill that should be used is negotiating effectively.
<h3>Who is a project manager?</h3>
A project manager refers to the person who is in overall charge of the planning and execution of a particular project.
As a project manager, the project is on number one priority. The interpersonal skill that is mainly used in this scenario is negotiating effectively.
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A planning process is ongoing when there is a review of the marketing plan to prompt Sum Company to look at the relationship between analysis and determination.
<h3>What is a
planning process?</h3>
This refers to the necessary steps taken by a company to develop its budgets to guide its future activities.
Hence, a planning process is ongoing when there is a review of the marketing plan to prompt Sum Company to look at the relationship between analysis and determination.
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The bal() function that is going to balance the loan after a period of 9 years would be A. bal(108)
<h3>How to solve for the bal() function</h3>
The question tells us that the loan balance would be calculated after the period of 9 years.
We have 12 months yearly in all of these 9 years.
Hence the function would be bal(12*9)
= bal(108)
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