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Debora [2.8K]
3 years ago
11

4. John Payer, owner of Payer's Garage, estimates he will need $55,000 for

Business
1 answer:
densk [106]3 years ago
3 0

Answer:

29365

Explanation:

Compound interest means that the interest you earn each year is added to your principal, so that the balance doesn't merely grow, it grows at an increasing rate, therefore John needs to put aside today $29.365 as a compound interest rate of 8% will yield as follows:

Year = Principal+interest=New Balance/Principal

Year 1: $29,365 + $2,396 = $31,761

Year 2: $31,761 + $2,591 = $34,352

Year 3: $34,352 + $2,803 = $37,156

Year 4: $37,156 + $3,031 = $40,188

Year 5: $40,188 + $3,279 = $43,467  

Year 6: $43,467 + $3,546 = $47,014

Year 7: $47,014 + $3,836 = $50,850

Year 8: $50,850 + $4,149 = $55,000

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2 years ago
John was recently hired by Backstreet Books. At the beginning of the first day on the job, his store manager handed him a small
Lady_Fox [76]

Answer:

<u>compliance-based ethics.</u>

Explanation:

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The panel of economists appointed by the senate finance committee estimated that the cpi ______ inflation by approximately _____
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1 year ago
You are 20 years old and have completed your BBA and want to pursue further education but you don’t want to take money from your
Dmitrij [34]

Answer:

1. Will you be able to meet your goal at this current saving rate?

  • yes, you will even have some spare money

annual cost of MBA = 400,000 x 2 years = 800,000

monthly salary = 25,000 and you will deposit 12,500

ordinary annuity, 0.8333%, 59 periods (5 years - 1 month) = 75.80535

the future value of your account = 12,500 x 75.80535 = 947,566.88 which is more than the cost of the MBA

2. What percentage of your salary should you save if you want to have exactly your university expenses amount?

  • 42.2138%

800,000 / 75.80535 = 10,553.34

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3. How would your answer to part 1 change if the saving account rate changed to 5%?

  • actually you still have more money than what you need even if the interest rate falls to 5%, so you can still take your MBA

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the effective interest rate of investing at 10.5% compounded semiannually = (1 + 10.5%/2)² - 1 = 10.77%

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3 years ago
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7 0
2 years ago
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