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Two kinds of rice, the first costing Rs65 per kg and the second Rs95 per kg, are mixed together. Find the ratio in which the two
types are mixed so that the mixture costs Rs83 per kg.
19 : 13
13 : 19
2 : 3
3 : 2
To solve this problem, we use the concept of weighted averages. Here's a breakdown:
- We need to find the ratio \( x : y \) where \( x \) and \( y \) are the amounts of rice costing Rs65 and Rs95 respectively.
- Use the alligation rule, which helps mix two ingredients at different prices to find the desired price.
- Formula:
$$
\text{Ratio} = \frac{\text{Price of costlier rice} - \text{Price of mixture}}{\text{Price of mixture} - \text{Price of cheaper rice}}
- Applying the values:
\frac{95 - 83}{83 - 65} = \frac{12}{18} = \frac{2}{3}
- Therefore, the correct mixing ratio is 2 : 3.
Given this analysis:
- Option 1 (19 : 13): Incorrect, as it doesn’t match the derived ratio.
- Option 2 (13 : 19): Incorrect, as it doesn’t match the derived ratio.
- Option 3 (2 : 3): Correct, aligns with the calculation.
- Option 4 (3 : 2): Incorrect, as the numbers are in the opposite order.
Using the above logic:
Correct Answer: Option 3 (2 : 3)
.
By: santosh ProfileResourcesReport error
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