Yes, the firm accept the project the project NPV = $265.65 using Anderson systems.
The Anderson systems, a five-element guided application designed to assist make certain you're protecting your assets and passing them directly to your family inside the most whole and efficient way, at the same time as minimizing your standard tax bill.
NPV = -initial investment + sum of cash flows/(1+r)^n
= -1000 + 500/1.09 + 500/1.09^2 + 500/1.09^3 = $265.65
Disclaimer:- your question is incomplete, please see below for complete question.
WACC: 9.00% year Cash flows
0 −$1,000
1 $500
2 $500
3 $500
Hence, the project NPV = $265.65
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Answer:
The lS curve is a vertical line and
monetary policy does not affect output in the IS-LM model.
Explanation:
The lS curve is a vertical line and
monetary policy does not affect output in the IS-LM model.
Answer:
- width
- depth
Explanation:
In retailing, product line width refers to the variety of product lines that a retail store sells, it is also referred to as product line breadth. While product line depth refers to the number of items that the retail store sells for every product line available.
Answer:
What will Sam have to pay for this equipment if the loan calls for semiannual payments (2 per year)
and monthly payments (12 per year)?
Compare the annual cash outflows of the two payments.
- total semiannual payments per year = $2,820.62 x 2 = $5,641.24
- total monthly payments per year = $531.13 x 12 = $6,373.56
Why does the monthly payment plan have less total cash outflow each year?
- The monthly payment has a higher total cash outflow ($6,373.56 higher than $5,641.24), it is not lower. Since the compounding period is shorter, more interest is charged.
What will Sam have to pay for this equipment if the loan calls for semiannual payments (2 per year)?
- $2,820.62 x 12 payments = $33,847.44 ($25,000 principal and $8,847.44 interests)
Explanation:
cabinet cost $25,000
interest rate 10%
we can use the present value of an annuity formula to determine the monthly payment:
present value = $25,000
PV annuity factor (5%, 12 periods) = 8.86325
payment = PV / annuity factor = $25,000 / 8.8633 = $2,820.62
present value = $25,000
PV annuity factor (0.8333%, 60 periods) = 47.06973
payment = PV / annuity factor = $25,000 / 47.06973 = $531.13
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