Given values of EB and ED are
[tex] EB = 4y-12, ED= y+17 [/tex]
And from the diagram, we can say that D is the midpoint of EB.
THerefore
[tex] 2ED = EB [/tex]
Substituting the values of EB and ED, we will get
[tex] 2(y+17) = 4y-12
\\
2y + 34 = 4y -12
\\
34+12 = 4y-2y
\\
2y=46
\\
y=23 [/tex]
Therefore,
[tex] ED = y+17 = 23+17 = 40
\\
DB= ED =40
\\
EB= 2 ED = 2*40 =80 [/tex]