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.
Answer: government taxes on products or services entering a country that primarily serve to raise prices on imports.
Explanation:
Tariffs are known to be taxes which the government of a particular country charges on goods and services which are imported into the country from other countries. It is a form of trade protection which the government uses in protecting local companies. Thus, the government imposes taxes on imported goods in order to make the prices of the goods high so that citizens can buy local or domestic goods and as a result encourage domestic companies to produce more of the local goods.
Answer:
A.1830
B.$1397.75
Explanation:
A.Gross pay
Formula for Gross pay
Gross pay = regular pay + overtime pay
= (40*30)+(14*30*1.5)
=1200+630
= $1830
Part B
B.Net pay
Formula for Net pay
Net pay = gross pay – social security tax – medicare tax – federal income tax
= 1830-(1830*6.0%)-(1830*1.5%)-295
=1830-109.8-27.45-295
= $1397.75
The function of <em>gathering, sorting, and dispersing</em> books required for a literature course by the college bookstore is an example of <em>b. logistical functions that intermediaries perform.</em>
The bookstore is an intermediary between the students (customers) and the publishers (suppliers) of the literature book. The bookstore <em>is not performing a transactional, transitional, or facilitating function. </em>
Thus, the college bookstore performs a logistical function by managing the <em>inventory, transportation, and warehousing needs</em> of the college.
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