If G and H are different points in plane R, then a third point exists in R not on . Postulate 1: A line contains at least two points. Postulate 1a: A plane contains at least three points not all on one line. Postulate 1b: Space contains at least four points not all on one plane. Postulate 2: Through any two different points, exactly one line exists. Postulate 3: Through any three points that are not one line, exactly one plane exists. Postulate 4: If two points lie in a plane, the line containing them lies in that plane. Postulate 5: If two planes intersect, then their intersectio
> then a third point exists in R not on . Not on what? @brittany1234
If G and H are different points in plane R, then a third point exists in R not on \(\text{the line, but in the plane }\)R. ... Postulate 5: If two planes intersect, then their intersectio\(\text{n will}\) \(\text{be a line, assuming the planes are not the same}\)
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