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The temperature of equal masses of three different liquids A, B and C are 12^(@)C, 19^(@)C and 28^(@)C respectively. The temperature when A and B are mixed is 16^(@)C and when B and C are mixed is 23^(@)C. The temperature when A and C are mixed is |
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Answer» `18 cdot 2^(@)C` `mS_(1)(16-12)=mS_(2)(19-16)` `4S_(1)=3S_(2)` when B and C are mixed `mS_(2)(23-19)=mS_(3)(28-23)` `4S_(2)=5S_(3)` SOLVING (i) & (ii) `S_(1)=(3)/(4)S_(2)=(15)/(16)S_(3)` when A and C are mixed, let `T^(@)C` be the equilibrium temp. `mS_(1)(T-12)=mS_(3)(28-T)` `(15)/(16)S_(3)(T-12)=S_(3)(28-T)` on solving, `T=20 cdot 2^(@)C` `therefore` Correct choice is (b). |
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