3. At 300 K, 0.045 mol of hydrogen and fluorine are placed in a closed 1.5 L container and allowed to reach equilibrium.
H2(g) + F2(g) <----> 2HF(g) Keq = 4.3 at 300 K
What is the equilibrium concentration of HF(g)?
Initial concentration of H2 and F2 will be 0.045/1.5 = 0.03 M
4.3=(2x)2(0.03−x)(0.03−x)4.3=2x0.03−x2.073=2x0.03−x0.06219−2.077x=2x0.06219=4.077xx=0.015 M4.3 = \frac{(2x)^2}{(0.03-x)(0.03-x)} \\ \sqrt{4.3} = \frac{2x}{0.03-x} \\ 2.073 = \frac{2x}{0.03-x} \\ 0.06219 -2.077x = 2x \\ 0.06219 = 4.077x \\ x = 0.015 \;M4.3=(0.03−x)(0.03−x)(2x)24.3=0.03−x2x2.073=0.03−x2x0.06219−2.077x=2x0.06219=4.077xx=0.015M
The equilibrium concentration of HF is 2×0.015=0.03 M2 \times 0.015 = 0.03 \; M2×0.015=0.03M
Answer: 0.03 M
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