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Tcecarenko [31]
3 years ago
8

Your father is now planning to retire, and his employer has promised him a guaranteed, but fixed, income of $50,000 per year for

the rest of his life. If the rate of inflation is 5% per year, how much in current dollars will the payment at the end of 20th year be worth?
(A) $20,293.43
(B) $19,798.47
(C) $18,844.47
(D) $19,315.58
(E) $20,800.77
Business
1 answer:
ohaa [14]3 years ago
3 0

Answer:

(C) 18,844.47

Explanation:

You need to use the  Inflation-Adjusted Return formula:

InflationAdjustedReturn=\frac{1+return}{1+inflationrate}-1

So, basically you need to calculate it year by year. You can use excel, or an online calculator. I will attached you a link where you can find a good one. But this would be the process

InflationAdjusted ReturnYear1=\frac{1+return}{1+inflationrate}-1=\frac{1+50000}{1+0.05}-1=47,619

InflationAdjusted ReturnYear2=\frac{1+returnyear1}{1+inflationrate}-1=\frac{1+47,619}{1+0.05}-1=45,351

InflationAdjusted ReturnYear3=\frac{1+returnyear2}{1+inflationrate}-1=\frac{1+45,351}{1+0.05}-1=43,192

And so on...

InflationAdjusted ReturnYear20=\frac{1+returnyear19}{1+inflationrate}-1=\frac{1+19,787}{1+0.05}-1=18,844

Keep in mind that I did not write all decimals. You need to consider them if you want an exact answer

Online calculator:

https://www.ameriprise.com/research-market-insights/financial-calculators/savings-taxes-inflation/

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hichkok12 [17]

Answer:

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principal amount at a rate of 3.5% is 4000-2000 =2000

Explanation:

We have given total amount borrowed = $4000

Let x amount is borrowed at a rate of 4%

So $4000-x is borrowed at rate of 3.5%

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So \frac{x\times 4\times 1}{100}+\frac{(4000-x)\times 3.5\times 1}{100}=150

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Answer:

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Answer:

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