Let the circle S:36x2+36y2−108x+120y+C=0 be such that it neither int – InterviewSolution

1.	Let the circle S:36x2+36y2−108x+120y+C=0 be such that it neither intersects nor touches the co-ordinate axes. If the point of intersection of the lines, x−2y=4 and 2x−y=5 lies inside the circle S, then:
Answer» Let the circle $S : 36 x^{2} + 36 y^{2} - 108 x + 120 y + C = 0$ be such that it neither intersects nor touches the co-ordinate axes. If the point of intersection of the lines, $x - 2 y = 4$ and $2 x - y = 5$ lies inside the circle $S$ , then:

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