10ml of a mixture of CO, CH4 and N2 explodes with excess of oxygen gave a contraction pf 6.5ml. there was a further contraction of 7ml, when the residual gas treated with KOH. Volume of CO, CH4 and N2 respectively is?
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Let the volumes of CO, CH4 and N2 in the mixture be x ml, y ml and (10-x-y) ml respectively. We ignore the volume of water formed in the combustion as it is a liquid and its volume is small. Nitrogen combusts only at very very high temperatures. So it remains unreactive.
2 CO + O2 ==> 2 CO2 CH4 + 2 O2 ==> CO2 + 2 H2O
x ml x/2 ml x ml y ml 2 y ml y ml (liquid)
Volume of oxygen used: 2y+x/2 ml
Total volume of all gases before combustion = 10 + 2 y + x/2 ml
After combustion the total volume is: 10 ml
as CO2 : x + y N2: 10 - x- y
Reduction in volume: 10 + 2y + x/2 - 10 = 2 y + x/2 = 6.5 ml
=> 4 y + x = 13 ml --- (1)
When the mixture of CO2 + N2 passes over KOH, all of CO2 is absorbed. Only N2 remains. Then reduction of 7 ml corresponds to that of CO2.
=> x + y = 7 ml --- (2)
Solving the two equations, x = 5 ml and y = 2 ml
Volumes of CO = 5 ml, CH4 = 2 ml , N2 = 3 ml.
2 CO + O2 ==> 2 CO2 CH4 + 2 O2 ==> CO2 + 2 H2O
x ml x/2 ml x ml y ml 2 y ml y ml (liquid)
Volume of oxygen used: 2y+x/2 ml
Total volume of all gases before combustion = 10 + 2 y + x/2 ml
After combustion the total volume is: 10 ml
as CO2 : x + y N2: 10 - x- y
Reduction in volume: 10 + 2y + x/2 - 10 = 2 y + x/2 = 6.5 ml
=> 4 y + x = 13 ml --- (1)
When the mixture of CO2 + N2 passes over KOH, all of CO2 is absorbed. Only N2 remains. Then reduction of 7 ml corresponds to that of CO2.
=> x + y = 7 ml --- (2)
Solving the two equations, x = 5 ml and y = 2 ml
Volumes of CO = 5 ml, CH4 = 2 ml , N2 = 3 ml.
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