Answer:
NPV = $28020.99
so he accept the this project as NPV value is positive
Explanation:
given data
CF 0 = $80000
CF 1 = $40000
CF 2 = $40000
CF 3 = $30000
CF 4 = $30000
discount rate r = 12%
solution
we get here Net present value (NPV) of the project that is total sum of the current value of all flow that is express as
NPV =
...........................1
put here value and we get
NPV =
solve it we get
NPV = - 80000 + 35714.29 + 31887.76 + 21353.41 + 19065.54
NPV = $28020.99
so he accept the this project as NPV value is positive
Answer:
Annual depreciation=$188,000
Explanation:
Giving the following information:
Purchasing price= $1,000,000
Salvage value= $60,000
Useful life= 5 years
To calculate the depreciation expense under the straight-line method, we need to use the following formula:
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (1,000,000 - 60,000)/5
Annual depreciation=$188,000
Answer:
There is no data given in the question, a similar question is attached with this answer and answer was made accordingly.
Comparative Statement is made in the MS Excel File which is attached with this answer, Please find it.
Explanation:
a.
All the items except the president salary are relevant to the segment A, because these costs are particularly for incurred for Seg. A. A a single unit the Segment A is making the profit of $11,000. Allocation of president salary is the major reason for the loss.
b.
Keeping Segment A makes is a more profitable decision than Eliminating the segment A. because share of president salary associated with segment A is allocated to other segments and Segment A was contributing $11,000 in the president salary at break-even. This contribution is lost when we Eliminate the Segment A.
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