Answer:
[tex][Cu]^{remaining}=0.357 M[/tex]
Explanation:
Hello,
In this case, we may use the following equation in order to compute the moles of copper that are processed, considering it goes from Cu⁰ to Cu²⁺, so two electrons are transferred:
[tex]n_{Cu}=\frac{2.68C/s*282s}{96500C/mol*2} =3.9x10^{-3}mol[/tex]
After that, we compute the initial moles of copper in the solution, considering that the concentration of copper (II) equals the concentration of copper:
[tex]n_{Cu,0}=0.366mol/L*0.425L=0.156mol[/tex]
In such a way, we can subtract the process moles to the initial moles to compute the remaining moles of copper:
[tex]n_{Cu}^{remaining}=0.156mol-0.0039mol=0.152mol[/tex]
Finally, the concentration is:
[tex][Cu]^{remaining}=0.152mol/0.425L[/tex]
[tex][Cu]^{remaining}=0.357 M[/tex]
Regards.