$.$es $1\mathrm{.}05=\backslash$$$0\mathrm{.}84\backslash )-\backslash ($ D$\_3=\backslash$$$0\mathrm{.}84\backslash$times $1\mathrm{.}05=\backslash$$$0\mathrm{.}882\backslash )-\backslash ($ r $=4\mathrm{.}3\backslash \%+0\mathrm{.}6\backslash$times $6\mathrm{.}0\backslash \%=7\mathrm{.}9\backslash \%\backslash )-\backslash ($ g $=3\backslash \%\backslash )$ Using these values: $\backslash [$ P$\_0=\backslash$frac$\{0\mathrm{.}80\}\{(1+0\mathrm{.}079)^1\}+\backslash$frac$\{0\mathrm{.}84\}\{(1+0\mathrm{.}079)^2\}+\backslash$frac$\{0\mathrm{.}882\}\{(0\mathrm{.}079-0\mathrm{.}03)(1+0\mathrm{.}079)^2\}\backslash$approx $\backslash$$$17\mathrm{.}85\backslash ]$ Since the calculated price $(\backslash$$$17\mathrm{.}85)$ is less than the market price $(\backslash$$$18\mathrm{.}08),$ you should not buy COL shares based on this valuation. ### $5.$ Market Capitalization To calculate the market capitalization on $30$ June $2023$: $\backslash [\backslash$text$\{$Market Capitalization$\}=\backslash$text$\{$Share Price$\}\backslash$times $\backslash$text$\{$Number of Shares Outstanding$\}\backslash ]$ Assuming the number of shares outstanding is $1\mathrm{.}34$ billion $($from the annual report$)$: $\backslash [\backslash$text$\{$Market Capitalization$\}=\backslash$$$18\mathrm{.}08\backslash$times $1\mathrm{.}34\backslash$text$\{$ billion$\}=\backslash$$$24\mathrm{.}23\backslash$text$\{$ bil