Mathematics

Mathematics

Problem

The equation of a circle C1C_1 is x2+y2=4x^2 + y^2 = 4. The locus of the intersection of orthogonal tangents to the circle is the curve C2C_2 and the locus of the intersection of perpendicular tangents to the curve C2C_2 is the curve C3C_3. Then, a. C3C_3 is a circle b. the area enclosed by the curve C3C_3 is 8π8\pi c. C2C_2 and C3C_3 are circles with the same centre d. None of the above

Browse the problem library