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Three non-collinear points determine a plane.true or false |
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Answer» FalseStep-by-step explanation:The points which do not LIE on the same line are known as Non-collinear points.The points which do not lie on the same line are known as Non-collinear points.If we plot two points, it determines the equation of a line.The points which do not lie on the same line are known as Non-collinear points.If we plot two points, it determines the equation of a line.Since, at-least two points determine a line.The points which do not lie on the same line are known as Non-collinear points.If we plot two points, it determines the equation of a line.Since, at-least two points determine a line.If we add ONE more point, it will BECOME a PLANE. The points which do not lie on the same line are known as Non-collinear points.If we plot two points, it determines the equation of a line.Since, at-least two points determine a line.If we add one more point, it will become a plane. Thus, at-least three points are required to determine a plane.I HOPE THIS HELPS U |
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