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` K_(c) "for" CO(g) + H_(2) O (g) hArr CO_(2) (g) + H_(2) (g) " at " 986 ^(@)C " is " 0*63 . " A mixture of 1 mole of" H_(2)O (g) and" 3 moles " CO (g) " is allowed to react to an equilibrium . The equilibrium pressure is " 2*0 atm .` |
Answer» `{:(,CO(g),+,H_(2)O,hArr,CO_(2)(g),+,H_(2)(g)),("Intial moles",3,,1,,0,,0),(" Moles at eqm.",3-x,,1-x,,x,,x):}` Total no. of moles at equilibrium `= 3-x x+1 - x + x + x = 4 ` ` K_(c) = (x xxx)/((3-x)(1-x)) , i.e., 0*63 = (x^(2))/(3 + x^(2) - 4x ) ` On solving , it gives `x = 0*681 " " ( x =-(bpm sqrt(b^(2) - 4ac))/(2a) )` ` :. " Moles of " H_(2) " present at eqm . " = 0* 681 "mole" ` Total pressure at eqm. = 2 atm ( Given ) Total moles at eqm . = 4 ` :. p_(CO) = ( 3- 0*681 )/4 xx 2 = 1*16 "atm " , p_(H_(2)O) = (1-0*681)/4 xx 2 = 1*16 " atm " , p_(CO_(2)) = p_(H_(2)) = (0* 681)/4 xx 2 = 0* 34 "atm" ` |
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