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At `250^@C`, `K_c` for `PCl_5(g)hArr PCl_3(g)+Cl_2(g)` is `0.04`. How many moles of `PCl_5` must be added to a `3-L` flask to obtain `0.15M Cl_2` at equilibrium?A. `2.1 mol`B. `1.7mol`C. `0.9 mol`D. `3.5 mol` |
Answer» Correct Answer - A Molarity `(M)=n/V_L` or `n=M*V_L` Thus, the number of moles of `Cl_2` at equilibrium, `n_(Cl_2)=(0.15M)(3L)` `=0.45mol` `{:(,PCl_(5)hArrPCl_(3)+Cl_(2)),("Initial moles"," a 0 0"),("Change"," -0.45 +0.45 +0.45"),("Equilibrium moles", bar(" a-0.45 0.45 0.45 ")),("Equilibrium concentration"," "(a-0.45)/(3)" 0.15 0.15"):}` Equilibrium constant expression `K_c=(C_(PCl_3)C_(Cl_2))/(C_(PCl_5))` Substituting, we get `0.04=((0.15)(0.15))/(((a-0.45)/(3)))` `0.04((a-0.45)/(3))=0.0225` `a=2.1` |
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