In what ratio must the grocer mix two types of pulses costing ₹ 15/kg and ₹ 20/kg respectively so as to get una a mixture of pulses costing ₹ 16.50/kg ? 

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  1. 3 ∶ 7
  2. 5 ∶ 7
  3. 7 ∶ 3
  4. 7 ∶ 5

Answer (Detailed Solution Below)

Option 3 : 7 ∶ 3
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Detailed Solution

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Given:

Cost of pulse 1 = ₹15/kg

Cost of pulse 2 = ₹20/kg

Cost of mixture = ₹16.50/kg

Formula used:

Using the rule of alligation:

Let the ratio be x : y

\(( \dfrac{\text{Higher Price} - \text{Mean Price}}{\text{Mean Price} - \text{Lower Price}} )\)

Calculation:

\(( \dfrac{20 - 16.50}{16.50 - 15} )\)

\(( \dfrac{3.50}{1.50} )\)

\(( \dfrac{7}{3} )\)

∴ The correct answer is (7 : 3).

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