Two tangent intersects at station $10+243$ and forms an angle

of $36{28}^{\text{'}}$ which are to be connected by a compound curve

consisting of two simple curves. The first curve beginning at PC

is having a degree of curve $4$ and a central angle of $17.$ Sta PC

is $10+163.$ Determine the following:

A$.$ central angle of the second curve

B$.$ radius of the first and second curve

C$.$ length of T$1$ and T$2$

D$.$ length of $C1$ and $C2$

E$.$ length of long chord

F$.$ length of LC$1$ and LC$2$

G$.$ length of distance $x$ and $y$

H$.$ station of PCC and PT