Length of the common chord of the parabola y2=
8x and the circle x2+y2−2x−4y=0 is
125
5
25
35
Any point on the parabola is 2t2,4t which lies onthe circle if t4+3t2−4t=0⇒t=0,1
⇒end points of the common chord are (0, 0) and(2, 4) and the required length is 25.