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Korolek [52]
3 years ago
9

You have just purchased a car and, to fund the purchase, you borrowed $25,000. If your monthly payments are $402.18 for the next

6 years, what is the APR of the loan? A) 4.58% B) 5.67% C) 4.37% D) 5.09% E) 4.96%
Business
1 answer:
Naya [18.7K]3 years ago
4 0

Answer:

E) 4.96%

Explanation:

The computation of the APR could be determined by applying the RATE formula i.e. shown below:

Given that

PMT = $402.18

Present value = $25,000

NPER = 6 × 12 = 72

FUture value = $0

The formula is shown below:

=RATE(NPER;PMT;-PV;FV;TYPE)

After applying the above formula, the annual percentage rate of the loan is

= 0.4135%  × 12

= 4.96%

hence, the correct option is E.

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3 years ago
Whom do progressive taxes asses
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Answer

Hi,

Progressive tax assesses a taxpayer’s ability to pay. Higher rates are on the wealthy than on the poor.

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4 years ago
An individual is now 50 years old, that he plans to retire in 10 years, and that he expects to live for 25 years after he retire
Nutka1998 [239]

Answer:

Ans.  He must save during each of the following 10 years, at the end of each year $32,452.

Explanation:

Hi, in order to find the amount of money that he should have in ten years so he can receive an annual payment of $65,156 for 25 more years (24 payments), we need to bring to present value all 24 payments to year 10. Let me show you the formula.

PresentValue_{10} =\frac{A((1+r)^{n}-1) }{r(1+r)^{n} }

Where:

A= $65,156

n= 24

r= 0.08

Therefore the present value in year 10 is:

PresentValue_{10} =\frac{65,156((1+0.08)^{24}-1) }{0.08(1+0.08)^{24} }=686,012

So that is our present value in year 10, or to put it in other words, our future value (if we look at it from year 0). Now we need to find the annuity (amount to save) that with account for $686,012, plus that $100,000 that he already has saved.

Every should look like this.

686,012=100,000*(1+0.08)^{10} +\frac{A((1+0.08)^{10}-1) }{0.08(1+0.08)^{10} }

And we solve this equation for "A".

686,012=A(14.4865625)+215,892

A=\frac{(686,012-215,892)}{14.4865625} =32,452

Best of luck.

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So, the correct option is A (Earned income)

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