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STALIN [3.7K]
2 years ago
9

Country Breads uses specialized ovens to bake its bread. One oven costs $249,000 and lasts about 15 years before it needs to be

replaced. The annual operating cost per oven is $34,300. What is the equivalent annual cost of an oven if the required rate of return is 14 percent?
(A) -$74.839.43
(B) -$48,349.72
(C) -$82,800.19
(D) $50,560.08
(E) -$28,729.77
Business
1 answer:
Svetradugi [14.3K]2 years ago
3 0

Answer:

The equivalent annual cost of an oven is (A) -$74.839.43

Explanation:

Hi

<u>Known Data</u>

Operating cost=OC=\$34,300,n=15, VP=\$249,000 and i=14\%

<u>Computing total cost per year</u>

We are going to use the formula below with the known data.

A=\frac{VP}{\frac{1-(1+i)^{-n}}{i} } =\frac{249000}{\frac{1-(1+0.14)^{-15}}{0.14} }=40539.43. Then this is the fixed amortization cost per year.

Finally, we sum the fixed amortization cost per year and the operating cost:

Total cost per year=TCPY=A+OC=\$40,539.43+\$34,300=\$74,839.43, therefore the answer is  (A) -$74.839.43

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Answer:

You anticipate that you will have $432,522 in the account on your 65th birthday, following your final contribution.

Explanation:

To calculate this, we use the formula for calculating the future value (FV) and FV of ordinary annuity as appropriate as given below:

FVd = D * (1 + r)^n ......................................................................... (1)

FVo = P * {[(1 + r)^n - 1] ÷ r} ...................... (2)

Where,

FVd = Future value of initial deposit or balance amount as the case may be = ?

FVo = FV of ordinary annuity starting from a particular year = ?

D = Initial deposit = $5,000

P = Annual deposit =s $500

r = Average annual return = 12%, or 0.12

n = number years = to be determined as necessary

a) FV in five years from now

n = 5 for FVd

n = 4 for FVo

Substituting the values into equations (1) and (2), we have:

FVd = $5,000 * (1 + 0.12)^5 = $8,812

FVo = $500 * {[(1 + 0.12)^4 - 1] ÷ 0.12} = $2,390

FV5 = Total FV five years from now = $8,812 + $2,390 = $11,201

FVB5 = Balance after $5,000 withdrawal  in year 5 = $11,201 - $5,000 = $6,201.

b) FV in 10 years from now

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Using equations (1) and (2), we have:

FV of FVB5 = $6,201 * (1 + 0.12)^5 = $10,928

FVo = $500 * {[(1 + 0.12)^5 - 1] ÷ 0.12} = $3,176

FV10 = Total FV 10 years from now = $10,928 + $3,176 = $14,104

FVB10 = Balance after $10,000 withdrawal  in year 10 = $14,104 - $10,000 = $4,104

c) FV in 45 years from now

n = 45 - 10 = 35 for both FVd and FVo

Using equations (1) and (2), we have:

FV of FVB10 = $4,104 * (1 + 0.12)^35 = $216,690

FVo = $500 * {[(1 + 0.12)^35 - 1] ÷ 0.12} = $215,832

FV45 = Total FV 45 years from now = $216,690 + $215,832 = $432,522

Conclusion

Therefore, you anticipate that you will have $432,522 in the account on your 65th birthday, following your final contribution.

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Answer:

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Answer:

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