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Question
The least number of non-collinear points required to draw a unique circle passing through them is:
The least number of non-collinear points required to draw a unique circle passing through them is:
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Solution
The correct option is B 3
For drawing a unique circle, we need 3 non-colinear points. Passing with 2 points or 1 point, we can draw infinite circles. This can be understood by the concept that every triangle has a unique circumcircle with the center as circumcentre.
3
For drawing a unique circle, we need 3 non-colinear points. Passing with 2 points or 1 point, we can draw infinite circles. This can be understood by the concept that every triangle has a unique circumcircle with the center as circumcentre.
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