Consider the two curves `C_1` ; `y^2 = 4x`, `C_2` : `x^2 + y^2 - 6x + 1 = 0` then :

Consider the curves C_(1) = y - 4x + x^(2) = 0 and C_(2) = y - x^(2) + x = 0 The raio in which the line y = x divide the area of the region bounded by the curves C_(1) = 0 and C_(2) = 0 is

Consider the curves C_(1) = y - 4x + x^(2) = 0 and C_(2) = y - x^(2) + x = 0 The ratio in which the x-axis divide the area of the region bounded by the curves C_(1) = 0 and C_(2) = 0 is

Consider the curves C_1 : x=0,C_2 :y =0, C_3 y =x^(2) +1, C_4 :y=2 ,C_5 : x =1 the area enclosed between the curves C_1 ,C_2 ,C_3 and c_5 is ( in square units ) -

Consider two curves C1:y^2=4x ; C2=x^2+y^2-6x+1=0 . Then,

Consider two curves C1:y^2=4x; C2=x^2+y^2-6x+1=0. Then, a. C1 and C2 touch each other at one point b. C1 and C2 touch each other exactly at two point c. C1 and C2 intersect(but do not touch) at exactly two point d. C1 and C2 neither intersect nor touch each other