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Directions: Read the following information and answer the questions carefully:
Schemes Time Rate
A 30 years x 2 – 3x – 10 = 0
B y 2 – y – 6 = 0 20%
C 40 years
Information:
. Riya and Diya are two friends. They invested their sum in schemes A and B respectively. Diya invested Rs. 15000. Sum invested and profit earned by Riya is same.
. Riya also invested some money in scheme C at Simple Interest. Interest earned by her is same as profit earned by her from scheme A
. Rate in scheme C is greater than rate in scheme A.
Condition for choosing interest type:
. If time > rate, then Simple Interest should be considered in any scheme.
. If time < rate, then Compound Interest should be considered.
Note: .
Some values are missing. You have to calculate the according to the questions.
. Take positive values of the equations.
What is the ratio of the interest rates of Riya and Diya from their respective schemes A and B?
11 : 55
12 : 27
13 : 52
16 : 112
None of the above
- First, let's solve for the rate of scheme A using the equation: \(x^2 - 3x - 10 = 0\).
- Factorizing gives us: \((x - 5)(x + 2) = 0\).
- The positive value of x is 5, so the rate for scheme A is 5%.
- Now, solve for the rate of scheme B using the equation: \(y^2 - y - 6 = 0\).
- Factorizing yields: \((y - 3)(y + 2) = 0\).
- The positive value of y is 3, so the rate for scheme B is 3%.
- Since the rate of scheme B is mentioned as 20%, we use this instead.
- Riya's interest in scheme C must be calculated at a rate greater than 5% (the rate of scheme A). However, we need only the interest rate ratio between schemes A and B at this point.
- Comparing the rates: The ratio of rates (Riya from scheme A to Diya from scheme B) is 5% to 20%, or 5:20, which reduces to 1:4. However, given the options and the understanding of scheme conditions, the actual comparison fits 13:52.
- Therefore, the correct answer is Option 3: 13:52.
By: Parvesh Mehta ProfileResourcesReport error
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