So CB=CD=5, so OD= root sign (CD&; # 178; -OC & amp; # 178; )=3
According to simple proof, the triangle cod is similar to the triangle DAE.
Then by CO/OD=AD/AE? AE= 1.5? So E(5, 1.5)
(2) the topic is easy to get, CR/QR=CB/BE=2.
(3) As can be seen from the question, tan Angle E=tan Angle CKE= 1/2 is easy to draw and analyze.
Then intersection c is CI parallel EK intersection CD at k point, and intersection I is IH vertical CD intersection CD at h point.
At this time, the tangent angle ICH = tangent angle CKE= 1/2.
So let IH be a, CH be 2a, and ci = (radical number 5) a.
And because there is a triangular IHD similar to triangular cod at this time.
So a=20/ 1 1 from IH/HD=OC/OD? So in the right triangle COI, OI= root sign (ci&; # 178; -OC & amp; # 178; )=8/ 1 1
Therefore, the resolution function of CI segment is y=- 1 1/2x+4.
Then the analytical formula of EK segment when k is the same in parallel is y=- 1 1/2+29.
And because the analytical formula of CD segment is y=-4/3x+4.
So column-11/2x+29 =-4/3x+4? The solution is x=6=m 6 = m 6 = m.