Use the following compound interest formula to complete the problem. A = P (1 StartFraction r over n EndFraction) superscript n superscript t Victor has a credit card with an APR of 13. 66%, compounded monthly. He currently owes a balance of $1,349. 34. Assuming that Victor makes no purchases or payments, how much will he owe after one year, to the nearest cent? a. $1,349. 34 b. $1,533. 66 c. $1,545. 65 d. $1,364. 70.

Respuesta :

Compound interest is the method of calculating in which the principle as well the interest on principle is reinvested every year and the amount at the maturity is obtained.

Victor currently owes a balance of $1,349.34 which is compounded monthly by the yearly rate of 13.66%.

Given

Balance is $ 1,349.34

APR is  13.66%.

We have to calculate the owing after one year

Calculations:

The amount will have to be calculated by compounding the amount monthly.

Compound Interest = P(1 + (r/12) )12t

Compound Interest = $1349.34(1+(.1366/12))12

Compound Interest = $1545.65

Therefore the amount if compounded monthly will give us the $1545.65 which will be the owing of Victor after one year and OPTION C is correct regarding the question.

Learn more about the concept here:

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Answer:

✅ C. $1,545

⬇️ I got 100% on the test

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