We can calculate molar concentration of Br2. No Br is present initially.
"C(Br_2)_{inic} = 1.07 \\;M"
It is given that 1.20 % of the Br2 undergoes dissociation. That is, the amount of Br2 after dissociation is "\\frac{1.20}{100}(1.07) = 0.0128 \\;M" . The equilibrium concentration of Br2 is (1.07 – 0.0128) = 1.06 M. The concentration change in Br is "2 \\times (0.0128) = 0.0256 \\;M"
"K_c =\\frac{[Br]^2}{[Br2]}"
"K_c =\\frac{(0.0256)^2}{1.06} = 6.18 \\times 10^{-4}"
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