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In a pharmaceutical company, a medicine is prepared by mixing two different solutions of medicines. Four varieties of medicines are available viz A, B, C and D having concentration of the chemical as 20%, 30%, 40% and 60%. A new medicine, 50% of the chemical, is to be made. If medicines A, B, C and D cost Rs. 400, Rs. 600, Rs. 800 and Rs. 1000 per litre respectively. What is the minimum cost of making 1 litre of required medicine?
  • a)
    R s . 825
  • b)
    R s. 870
  • c)
    R s. 867
  • d)
    R s. 900
  • e)
    None of these
Correct answer is option 'E'. Can you explain this answer?
Verified Answer
In a pharmaceutical company, a medicine is prepared by mixing two diff...
Only in medicine D, concentration of the chemical is more than 50%. Hence, medicine D must be used.
Assume that another medicine of concentration x% and cost y is used.
If we look at medicines A, B and C, if x% is the concentration, y = 20x
 Whatever medicine is used with D, y = 20x
The ratio of another medicine to medicine D
It is clear that 20 < x < 40
i.e.,x = 20
Hence, option 5.
Alternatively;
Case I:
Only in medicine D, concentration of the chemical is more than 50%. Hence, medicine D must be used. If medicine A is used with medicine D; The ratio of medicine A to medicine D
Case II:
If medicine B is used with medicine D; The ratio of medicine B to medicine D
Case III:
If medicine C is used with medicine D; The ratio of medicine C to medicine D
​ The minimum cost of making 1 litre of the required medicine is Rs. 850.
Hence, option 5.
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In a pharmaceutical company, a medicine is prepared by mixing two different solutions of medicines. Four varieties of medicines are available viz A, B, C and D having concentration of the chemical as 20%, 30%, 40% and 60%. A new medicine, 50% of the chemical, is to be made. If medicines A, B, C and D cost Rs. 400, Rs. 600, Rs. 800 and Rs. 1000 per litre respectively. What is the minimum cost of making 1 litre of required medicine?a)R s . 825b)R s. 870c)R s. 867d)R s. 900e)None of theseCorrect answer is option 'E'. Can you explain this answer?
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