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miskamm [114]
1 year ago
11

You get an offer for a credit card that charges 13.99% interest APR, compounded monthly. What effective annual interest rate doe

s this credit card charge?
Business
1 answer:
nirvana33 [79]1 year ago
3 0

14.9228% effective annual interest rate does this credit card charge.

What is interest?

Interest is the fee you charge for lending money or the expense of borrowing it. The actual amount plus interest must be paid, plus a percentage.

The annual interest rate formula is

EAR=(1+r/m)m−1

r = interest

m = monthly

EAR= (1+13.99% / 12)12−1

EAR= (1+0.139912)12−1

EAR = 0.149228

EAR = 14.9228%

Hence, the significance of the interest is aforementioned.

Learn more about on interest, here:

brainly.com/question/13324776

#SPJ1

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Two types of value that are often contrasted are subjective value and: Group of answer choices A. inherent value B. reproduction
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Answer:

The correct answer is letter "C": objective value.

Explanation:

Subjective values are those provided by individuals based on their <em>beliefs, perceptions, ideas, feelings, </em>and <em>reflections</em>. Subjective values are biased. Objective values, on the other hand, are based on <em>facts, statistics, evidence, </em>and <em>observations</em>. Objective values are unbiased.

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Who appoints the chairman of the board of governors of the federal reserve system ​
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The chair is nominated by the President of the United States from among the members of the Board of Governors, and serves a term of four years after being confirmed by the United States Senate.

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John borrows $10,000 for 10 years at an effective interest rate of 10%. He can repay the loan using the amortization method with
Ierofanga [76]

Answer:

The balance in the Sinking Fund immediately after repayment of the loan will be $2,133.19

Explanation:

Hi, John will pay the loan by paying the yearly interest and the rest is going to go to the sinking fund, so, if he has $1,627.45 and the annual interest of the loan are $1,000, he will be depositing $627.45 into the sinking fund for ten years. Therefore, the future value of the annual deposits of the sinking can be found by using the following formula.

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

Where:

A = equal annual savings into the sinking fund (that is $627.45)

r = effective rate of the sinking fund (14%)

n = 10 years

Everything should look like this.

FutureValue=\frac{627.45((1+0.14)^{10} -1)}{0.14}

Future Value=12,133.19

Now, this is the balance after 10 years, but remember that John has to pay the loan, which is $10,000 (not $11,000 because John pays the interest of the loan and then deposits the balance into the sinking fund). Therefore, the balance after repaying the loan is $12,133.19 - $10,000 = $2,133.19.

Best of luck.

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3 years ago
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