Using Fig. A$,$ determine the length of $($a$)$ and $($b$)$ if $($h$)$ is $1000\mathrm{.}00$ feet and $($A$)$ is $35$

Using Fig. A$,$ determine the length of $($a$)$ if $($h$)$ is $1200\mathrm{.}00$ feet and $($b$)$ is $700\mathrm{.}00$ feet.

Using Fig. B$,$ determine the length of $($a$).$ The length of $($c$)$ is $1000\mathrm{.}00$ feet and $(C)=49{49}^{\text{'}}{59}^{\text{'}\text{'}}$ and $(A)=28{09}^{\text{'}}{29}^{\text{'}\text{'}}.$

Using Fig. C$,$ determine the length of $($a$).$ The length of $($c$)$ is $1500\mathrm{.}00$ feet and $C=100{02}^{\text{'}}{00}^{\text{'}\text{'}}$ and $A=30{02}^{\text{'}}{00}^{\text{'}\text{'}}.$

Using Fig. B$,$ determine the angle $($B$).$ The lengths of $($a$),($b$),$ and $($c$)$ are $700\mathrm{.}00,1000\mathrm{.}00$ and $600\mathrm{.}00$ respectively.

Using Fig. A$,$ determine the area to the nearest $100f{t}^2.$ The length of $($a$)$ is $500\mathrm{.}00$ feet and $($A$)$ is $40{00}^{\text{'}}{00}^{\text{'}\text{'}}.$

Using Fig. B$,$ determine the area $($nearest $100f{t}^2)($c$)$ is $1000\mathrm{.}00$ feet and A $,$ and B are $37{00}^{\text{'}}{00}^{\text{'}\text{'}}$ and $87{00}^{\text{'}}{00}^{\text{'}\text{'}}$ respectively.