1.

At a given temperature and pressure, the equilibrium constant values for the equilibria 3A_2+B_2+2Coverset(K_1)hArr 2A_3BCoverset(K_2)hArr(3)/(2)[A_2]+1/2+C The relation between K_1 and K_2 is ……..

Answer»

`K_1=(1)/(sqrt(k_2))`
`K_2=K_(1)^(-1/2)`
`K_(1)^(2)=2K_2`
`(K_1)/(2)=K_2`

Solution :`K_1=([A_3BC]^(2))/([A_2]^(3)[B_2][C]^(2))`...(1)`K_2=([A_2]^(3/2)[B_2]^(1/2)[C])/([A_3BC])`
`IMPLIES``K_1=([A_2]^(3)[B_2][C]^(2))/([A_3BC]^(2))`...(2)
COMPARING (1) & (2), `K_2^2 =(1)/(K_1)impliesK_2=K_1^(-1/2)`


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