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{:(,"Column-I",,"Column-II"),((a),C ("s,...

`{:(,"Column-I",,"Column-II"),((a),C ("s,graphite")+0_(2)(g)rarrCO_(2)(g),(p),DeltaH^(@)_("Combustion")),((b),C("s,graphite")rarrC(g),(q),DeltaH^(@)_("combustion")),((c),CO(g)+(1)/(2)O_(2)(g)rarrCO_(2)(g),(r),DeltaH^(@)_("atomization")),((d),CH_(4)(g)rarrC(g)+4H(g),(s),DeltaH^(@)("sublimation")):}`

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The correct Answer is:
`(a-p,q);(b-q,r,s);(c-p);(d-r)`
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Match the column- {:(,"Column-I","Column-II"),(,,(DeltaH_(r)" is also known as")),((A),C("graphite")+O_(2)(g) rarr CO_(2) (g),(P)" "DeltaH_("formation")^(@)),((B),C("graphite") rarrC("gas"),(Q)" "DeltaH_("Combustion")^(@)),((C),CH_(3)COOH(aq)+OH^(-) (aq) rarr CH_(3)COO^(-) (aq)+H_(2)O(l),(R)" "DeltaH_("Atomization")^(@)),(,,(S)" "DeltaH_("Neutralization")^(@)):}

Match the column :- {:(A,C_"(S,graphite)"O_(2(g))toCO_(2(g)),P,DeltaH_"Combustion"^(@),),(B,CO_(g)+1//2O_(2(g))toCO_(2(g)),Q,DeltaH_"sublimation"^(@),),(C,CH_(4(g))toC_(g)+4H_(g),R,DeltaH_"formation"^(@),),(D,C_(s)toC_(g),S,DeltaH_"atomisation"^(@),):}

For the equation C("diamond")+2H_(2)(g)rarrCH_(4)(g) DeltaH_(1) , C(g)+5H(g)rarrCH_(4)(g) DeltaH_(2)

If C(s)+O_(2)(g)rarrCO_(2)(g),DeltaH=X and CO(g)+1//2O_(2)(g)rarrCO_(2)(g),DeltaH=Y , then the heat of formation of CO is

C_("graphite")+O_(2)(g)rarrCO_(2)(g) deltaH=-94.05Kcalmol^(-1) C_("diamond")+O_(2)(g),DeltaH=-94.50Kcalmol^(-1) Therefore,

(K_(p))/(K_(c)) for following reaction will be CO_((g))+(1)/(2)O_(2(g))rarrCO_(2(g))

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