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[" 29"simquad square" Review "],[" Which graph correctly correlates "E_(" cell as a ")],[" function of concentrations for the given cell "],[" (for different values of "M" and "M'" )? "],[qquad Zn_((s))+Cu_((M))^(2+)rarr Zn_((M'))^(2+)+Cu_((s));quad E_(" cel ")^(@)],[" E_cell "s" on "x" -axis and "log_(10)([Zn^(2+)])/([Cu^(2+)])" is "],[" on "y" -axis."]

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Which graph correctly correlates E_(cell) as a function of concentrations for the cell (for deifferent values of M and M): Zn(s) +Cu^(2+)(M) rarr Zn^(2+)(M) + Cu(s),E_(cell)^@=1.10V X- axis:log_(10)[Zn^(2+)]/[Cu^(2+)],Y-axis : E_(cell)

Which graph correctly correlates E_(cell) as a funcation of concentrations for the cell (for different values of M and M' )? Zn(s) + Cu^(2+) (M) rarr Zn^(2+) (M') + Cu(s), E_(cell)^(@) = 1.10 V X -axis : (log_(10)[Zn^(2+)])/([Cu^(2+)]) Y-axis : E_("cell")

Which graph correctly correlates E_("cell") as a function of concentration for the cell (for different values of M nad M' Zn(s)+Cu^(2+)(M)rarrZn^(2+(M')+Cu(s), E_("cell")^(@)=1.10V X - axis : log_(10).([Zn^(2+)])/([Cu^(2+)]), Y - axis : E_("cell")

Which graph correctly correlates E_("cell") as a function of concentration for the cell (for different values of M nad M' Zn(s)+Cu^(2+)(M)rarrZn^(2+(M')+Cu(s), E_("cell")^(@)=1.10V X - axis : log_(10).([Zn^(2+)])/([Cu^(2+)]), Y - axis : E_("cell")

Which graph correctly correlates E_(cell) as a function of concentration for the cell Zn(s)+2Ag^+(aq)toZn^(2+)(aq)+2Ag(s), E_(cell)^(@)=1.56V y-axis: E_(cell) , X-axis: log_(10)"([Zn^(2+)])/([Ag^+]^2)

Which graph correctly correlates E_(cell) as a function of concentration for the cell Zn(s)+2Ag^+(aq)toZn^(2+)(aq)+2Ag(s), E_(cell)^(@)=1.56V y-axis: E_(cell) , X-axis: log_(10)"([Zn^(2+)])/([Ag^+]^2)

Which graph correctly correlates E_(cell) as a function of concentration for the cell Zn(s)+2Ag^+(aq)toZn^(2+)(aq)+2Ag(s), E_(cell)^(@)=1.56V y-axis: E_(cell) , X-axis: log_(10)"([Zn^(2+)])/([Ag^+]^2)

For the redox process Zn (s) + Cu^(2+) hArr Zn^(2+) + Cu(s) E_("cell")^(@) = + 1.10V which graph correctly represents E_("cell") (Y-axis) as a function of log ([Zn^(2+)])/([Cu^(2+)]) (X-axis) ?