circle

Question: If the circle ${{(x-h)}^{2}}+{{(y-k)}^{2}}={{r}^{2}}$ touches the curve $y={{x}^{2}}+1$ at a point (1, 2), then the possible locations of the points (h, k) are given by



1) $hk=5/2$
2) $h+2k=5$
3) ${{h}^{2}}-4{{k}^{2}}=5$
4) ${{k}^{2}}={{h}^{2}}+1$
Solution: Explanation: No Explanation
Tangent and normal to a circle

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