A conic c passing through origin and p (1, 2) is such that the slope of its tangent at any point on the conic is inversely proportional to the ordinate of that point and conic c passes through origin. question : lif 'm be the slope of the common tangent of the conic c and the circle x + y 1 then m2 is
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The circle is the simplest and best known conic section. As a conic section, the circle is the intersection of a plane perpendicular to the cone's axis.
The geometric definition of a circle is the locus of all points a constant distance {\displaystyle r}from a point {\displaystyle (h,k)} and forming the circumference(C). The distance {\displaystyle r} is the radius (R) of the circle, and the point {\displaystyle O=(h,k)} is the circle's center also spelled as centre. The diameter (D) is twice the length of the radius.
The geometric definition of a circle is the locus of all points a constant distance {\displaystyle r}from a point {\displaystyle (h,k)} and forming the circumference(C). The distance {\displaystyle r} is the radius (R) of the circle, and the point {\displaystyle O=(h,k)} is the circle's center also spelled as centre. The diameter (D) is twice the length of the radius.
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