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r will get cancelled out and hence Statement 1 only is sufficient . Nice C trap question. :D
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Kylie invested a certain amount of money at r% yearly interest compounded at the end of each year and the same amount of money at (r + 2)% yearly interest compounded at the end of each year. What was the amount of money that Kylie invested at the (r + 2)% yearly interest rate?

(1) At the end of 1 year, the investment at the (r + 2)% yearly interest rate earned $200 more than the investment at the r% yearly interest rate.

(2) r = 3
Let's assume the amount Kylie invests = p

Statement 1

(1) At the end of 1 year, the investment at the (r + 2)% yearly interest rate earned $200 more than the investment at the r% yearly interest rate.

For the first year, the interest obtained via compound interest and the interest obtained via simple interest are the same.

Interest Obtained at the end of the first year :

Investment 1 : \(\frac{p * 1 * r}{100}\)

Investment 2 : \(\frac{p * 1 * (r+2)}{100}\)

Given

\(\frac{p * 1 * (r+2)}{100} - \frac{p * 1 * r}{100} = 200\)

\(\frac{2p}{100} = 200\)

We can find p. The statement alone is sufficient. We can eliminate B, C, and E.

Statement 1

(2) r = 3

Just by knowing the rate, we cannot find the principal amount.

The statement alone is not sufficient.

Option A
Isn't the value of r will be 10,000? I think you have mistakenly choosen simple interest as in the question, it was clearly stated that we need to find out the compound interest. Please clarify ­
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­Amount M: r% interest, compounded annually
Amount M: (r+2)% interest, compounded annually

Question: B = ?


Statement 1: \(M * \frac{r+2}{100} = 200 + M * \frac{r}{100}\)

=> \(M * \frac{2}{100} = 200\)

=> Can find B

=> Sufficient


Statement 2: r = 3

=> Insufficient


Answer is B­
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How are these interest SI when it is written that they are compounded annually and thus should be compound interest?
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gagan03
Kylie invested a certain amount of money at r% yearly interest compounded at the end of each year and the same amount of money at (r + 2)% yearly interest compounded at the end of each year. What was the amount of money that Kylie invested at the (r + 2)% yearly interest rate?

(1) At the end of 1 year, the investment at the (r + 2)% yearly interest rate earned $200 more than the investment at the r% yearly interest rate.

(2) r = 3

How are these interest SI when it is written that they are compounded annually and thus should be compound interest?

Since we are given information about the amount at the end of 1 year, no compounding has happened yet. Therefore, compound interest behaves the same as simple interest during that period.
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