First, the concentration of CuCl2 itself should be determined:
"[CuCl_2]=\\frac{\\frac{2.0g}{134.45g\/mol}}{0.500L}=0.030M"
In aqueous solution CuCl2 dissociates according to the equation:
CuCl2 --> Cu2+ + 2Cl-
Evidently, the concentration of Cu2+ is equal, and the concentration of Cl- is twice the concentration of CuCl2.
Therefore, "[Cu^{2+}]=0.030M;"
"[Cl^-]=0.030\\times2=0.060M"
Answer: [Cu2+] = 0.030 M; [Cl-] = 0.060 M (or 1 : 2).
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