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Troyanec [42]
3 years ago
10

Your coin collection contains 57 1952 silver dollars. If your grandparents purchased them for their face value when they were ne

w, how much will your collection be worth when you retire in 2055, assuming they appreciate at an annual rate of 6.4 percent? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.)
Business
1 answer:
kiruha [24]3 years ago
3 0

Answer:

$ 33,951.78

Explanation:

For this problem, you wan to know the future value of these coins later in 2055. For future value (FV), you need the rate, number of periods that occur (NPER), payment (PMT), and the present value (PV).

Currently, you know that you Present Value is 57, because that is how many silver dollars you have ($1 per coin). The rate is given: 6.4%. The number of periods is found by taking the year 2055 and subtracting 1952; 2055-1952=103. Then the payment is 0 here.

Rate: 6.4%

Nper: 103

PMT: 0

PV: 57

The formula for FV = PV [(1+rate)^NPER]. Or you use the function in excel of =FV(rate,nper,pmt,pv) to solve.

That should get you the answer of 33,951.78.

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Exercise 11-6 Net present value LO P3 A new operating system for an existing machine is expected to cost $520,000 and have a use
Citrus2011 [14]

Answer:

NPV of investment 1: $509,131

NPV of investment 2: $269,513

Explanation:

initial investment -$520,000

6 year useful life, depreciation per year = ($520,000 - $10,000) / 6 = $85,000

free cash flow per year = $150,000 + $85,000 = $235,000

free cash flow last year = $235,00 + $10,000 = $245,000

NPV = -$520,000 + $235,000/1.1 + $235,000/1.1² + $235,000/1.1³ + $235,000/1.1⁴ + $235,000/1.1⁵ + $245,000/1.1⁶ = -$520,000 + $213,636 + $194,215 + $176,559 + $160,508 + $145,917 + $138,296 = $509,131

initial investment -$380,000

8 year useful life, depreciation per year = ($380,000 - $20,000) / 6 = $60,000

free cash flow per year = $60,000 + $60,000 = $120,000

free cash flow last year = $120,00 + $20,000 = $140,000

NPV = -$380,000 + $120,000/1.1 + $120,000/1.1² + $120,000/1.1³ + $120,000/1.1⁴ + $120,000/1.1⁵ + $120,000/1.1⁶ + $120,000/1.1⁷ + $140,000/1.1⁸= -$380,000 + $109,091 + $99,174 + $90,158 + $81,962 + $74,501 + $67,737 + $61,579 + $65,311 = $269,513

5 0
3 years ago
The overlap that occurs when the same people see an ad twice is referred as
telo118 [61]
B. That is duplicated reach
4 0
4 years ago
Headland Mining Company purchased land on February 1, 2020, at a cost of $1,169,500. It estimated that a total of 52,800 tons of
Nat2105 [25]

Answer:

1. $26 per unit

2. $183,040

3. $503,360

Explanation:

1. Computation of per unit mineral cost

Per unit mineral cost=(1,169,500+96,300+214,000-107,000)/52,800

Per unit mineral cost=1,372,800/52,800

Per unit mineral cost=$26 per unit

Therefore the Per unit mineral cost will be $26 per unit

2. Computation of Total materials cost

Total materials cost= (26,400 tons-19,360 tons)*26

Total materials cost=7,040*26

Total materials cost=$183,040

Therefore the Total materials cost will be $183,040

3. Calculation for the Total materials cost in Cost of goods sold

Total materials cost in Cost of goods sold= (19,360*26)

Total materials cost in Cost of goods sold =$503,360

Therefore the Total materials cost in Cost of goods sold will be $503,360

8 0
4 years ago
I username is BIuebunny165
Nostrana [21]

Answer:

ok

Explanation:

3 0
3 years ago
Read 2 more answers
You need a 35-year, fixed-rate mortgage to buy a new home for $340,000. Your mortgage bank will lend you the money at an APR of
cluponka [151]

Answer:

$338,712

Explanation:

we must first calculate the monthly payment using the present value of an annuity formula:

present value = monthly payment x annuity factor

present value = $340,000

PV annuity factor, 0.529167%, 420 periods = 168.38268

monthly payment = $340,000 / 168.38268 = $2,019.21

Since the monthly payment was actually higher than $1,800, the balloon payment will be almost $340,000

I prepared an amortization schedule using an excel spreadsheet. During the first years, the principal is only decreasing by $1 each month

Download pdf
4 0
3 years ago
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