Which graph correctly correlates E_cell as a function of concentrations for the cell (for different values of M and M¹) ?

$\text{Zn}\left(\text{s}\right)+{\text{Cu}}^{\text{2+}}\left(\text{M}\right)\to {\text{Zn}}^{\text{2+}}\left({\text{M}}^{\text{'}}\right)+\text{Cu}\left(\text{s}\right);{E^0}_{\text{cell}}=1.10\text{\hspace{0.17em}V}$, E_cell is on x-axis and ${\log }_{10}\frac{\left[{\text{Zn}}^{2+}\right]}{\left[{\text{Cu}}^{\text{2+}}\right]}$ is on y - axis.

Given reaction;

$\text{Zn}\left(\text{s}\right)+{\text{Cu}}^{\text{2+}}\left(\text{M}\right)\to {\text{Zn}}^{\text{2+}}\left({\text{M}}^{\text{'}}\right)+\text{Cu}\left(\text{s}\right),{E^0}_{\text{cell}}=1.10\text{\hspace{0.17em}V}$

$E_{\text{cell }}\text{ is on }x-\text{ axis and }{\log }_{10}\frac{\left[{\mathrm{Zn}}^{2+}\right]}{\left[{\mathrm{Cu}}^{2+}\right]}\text{ is on }y\text{ - axis }$

Applying nernest equation

$E_{\text{cell}}=E_{\text{cell}}^0-\frac{0.059}{n}\log \frac{\left[\text{OS}\right]}{\left[\text{RS}\right]}$

Where, E=  Potential of electrode

E°= Standard Potential

[OS] =  Concentration of Oxidation state

[RS] = Concentration of Reduction state

$E_{\mathrm{cell}}=E_{\mathrm{cell}}^0-\frac{0.059}{2}\log \frac{\left[{\mathrm{zn}}^{2+}\right]}{\left[{\mathrm{Cu}}^{2+}\right]}(\because n=2)$

$\Rightarrow \log \frac{\left[{\text{zn}}^{\text{2+}}\right]}{\left[{\text{Cu}}^{\text{2+}}\right]}=-\frac{2}{0.059}{E}_{\text{cell}}+E_{\text{cell}}^0$

$\Rightarrow \log \frac{\left[{\text{Zn}}^{\text{2+}}\right]}{\left[{\text{Cu}}^{\text{2+}}\right]}=\left(\frac{-2}{0.059}\right)E_{\text{cell}}+1.1$