prove that any three points on a circle cannot be collinear step by step explaination
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Step-by-step explanation:
3 points are known to be collinear if they are in a straight line. But if we want a circle so two points will be collinear and can make a circle. But three collinear points cannot make a circle . Hence it is proved that any three on a circle cannot be collinear.
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cylinderical shape circle shape and sphere
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