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Worldatwork C3E Exam - Topic 7 Question 35 Discussion

Actual exam question for Worldatwork's C3E exam
Question #: 35
Topic #: 7
[All C3E Questions]

You start with 1,800 in your savings account. You do not make any deposits or withdrawals and earn 10% interest, compounded quarterly. How much money will you have in your account after five years?

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Suggested Answer: D

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Kristal
4 days ago
That's a solid return, compounding really helps!
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Nana
9 days ago
You'll have about $2,918 after 5 years!
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Lang
15 days ago
$2,937.42? That's enough to buy a boat! Or maybe just a really nice fishing rod.
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Salena
20 days ago
$2,937.42? I wish I had that much in my savings account. Maybe I should stop buying so many lattes.
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Tuyet
25 days ago
$2,937.42? That's a lot of money! Time to start planning my dream vacation.
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Dominic
1 month ago
$2,937.42 seems about right. Compounding interest is a powerful thing!
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Norah
1 month ago
The answer is $2,937.42. I'm confident in my calculation.
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Vanesa
1 month ago
Yes, I believe so! We also need to remember to convert the interest rate to a quarterly rate. I hope I can remember all the steps during the exam!
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Ethan
2 months ago
I’m a bit confused about how to handle the compounding periods. Is it just the number of years times 4 for quarterly?
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Eliseo
2 months ago
I remember a similar question where we had to calculate future value with different interest rates. I think we just plug in the numbers into the formula.
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Lajuana
2 months ago
I think we need to use the compound interest formula, but I’m not entirely sure how to apply it with quarterly compounding.
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Gearldine
3 months ago
No problem, I've got this. I'll just plug in the numbers and let my calculator do the work.
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Avery
3 months ago
Wait, what's the difference between simple and compound interest again? I better make sure I'm using the right formula here.
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Jeanice
3 months ago
Okay, I know the formula is A = P(1 + r/n)^(nt), where A is the final amount, P is the principal, r is the annual interest rate, n is the number of times interest is compounded per year, and t is the time in years. I'll plug in the values and calculate.
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Aleisha
3 months ago
Hmm, I'm not sure how to approach this. I'll need to review the compound interest concepts.
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Desmond
3 months ago
This looks straightforward, I think I can solve this using the compound interest formula.
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