Answer:
c
Explanation:
Internal rate of return is the discount rate that equates the after tax cash flows from an investment to the amount invested
IRR can be calculated using a financial calculator
Cash flow in year 0 = $-450,000
Cash flow each year from year 1 to 4 = $95,000
Cash flow in year 5 = $95,000 + $60,000 = $155,000
IRR = 5.62%
Idaho would reject the project because the IRR is less than the hurdle rate
To find the IRR using a financial calculator:
1. Input the cash flow values by pressing the CF button. After inputting the value, press enter and the arrow facing a downward direction.
2. After inputting all the cash flows, press the IRR button and then press the compute button.
Answer:
$57,400
Explanation:
The computation of the estimated total manufacturing overhead for the Customizing Department is shown below:
= Total fixed manufacturing overhead cost + Direct labor-hours × Variable manufacturing overhead per direct labor-hour
= $35,000 + 7,000 direct labor hours × $3.20
= $35,000 + $22,400
= $57,400
All other information that is given in the question is ignored.
Answer:
Incremental income as scrap=$66,500
Incremental income when re-worked= $81,700
Explanation:
Unit contribution from selling as scrap is the equal to the scrap value = 3.50
Unit contribution when reworked and sold as scrap =Selling price - cost of re-work= $8.90-4.60= $4.3
Incremental income as scrap = $3.50×19,000= $66,500
Incremental income when re-worked= $4.3 × 19,000 = $81,700
Incremental income as scrap=$66,500
Incremental income when re-worked= $81,700
Answer:
$818,935
Explanation:
Percentage of-revenue method:
$4,000,000
($4,000,000 + 6,500,000) = $10,500,000
Hence;
$4,000,000/$10,500,000
= 38.09 %
Amortization = 38.09% ×$2,150,000
= $818,935
Therefore the amortization of the software development costs would be $818,935
The decision to build the park or not would be based solely
on the cost – benefit relationship of this project. Since there is no other
factor considered in this problem, you only need to see if the benefit of
constructing the park would exceed its cost. In this problem, the cost to
construct the park is $20,000 while the marginal benefit would be $24,000
($8,000 x 3 families that can benefit from this project). Therefore, you can
say that the benefit has exceeded its cost. As a conclusion, the neighborhood
park should be built because it benefits the families living in that area more
than its cost.
