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A `10 L` box contains `41.4 g` of a mixture of gases `C_(x)H_(8)` and `C_(x)H_(12)`. The total pressure at `44^(@)C` in flask is `1.56 atm`. Analysis revelated that the gas mixture has `87%` total `C` and `13%` total `H`. Find out the value of `x`A. `1`B. `3`C. `5`D. `2` |
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Answer» Given `P=1.56 atm`, `V=10 L` `T=317 K`, `R=0.082` Total moles `(m)=(PV)/(RT)=(1.56xx10)/(0.082xx317)=0.6 mol` Let `CxH_(8)` be a mol, therefore moles of `C_(x)H_(12)=(0.6-a)mol`, mas of `C` in a mol of `C_(x)H_(12)-12ax g`, mass of `C` in `(0.6-a) mol` of `C_(x)H_(12)=12xx(0.6-a)g` `:. Total mass of C in mixture=12ax+12x(0.6-a)g` `=41.4 g` `%` of `C` in mixture `=(7.2x)/(41.4)xx100` Given `%` of `C=87%` or `(720 x)/(41.4)=87` or `x=5` |
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