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What is the minimum number of points needed to determine a plane?
3
What is the minimum number of points needed to identify a line and what do they have in common?
The minimum is two points, one point at each end of the line.
What is the minimum number of points needed to identify a plane of a geometric concept?
3
What is the minimum number of points needed to identify a line?
Two. Two points determine a line. Three points determine a plane.
What is the minimum number of data points an experiment should gather?
A minimum of 6 sets of data are needed to make a valid conclusion.
What is the minimum number of points required to geo-referencing an object?
The minimum number of points required to geo-reference an object typically depends on the complexity of the object's shape and the desired accuracy. For a simple object, at least three non-collinear points are necessary to establish a coordinate system in two dimensions. In three dimensions, a minimum of four non-coplanar points is needed to accurately define the object's position. However, more points can improve accuracy and reliability.
What is the minimum number of points to determine a plane?
3
What is the minimum number of points any line contains?
In Euclidean geometry each line contains a minimum of an infinite number of points. In projective geometry, though, a line may have as few as two points.
What is the minimum number of points required to make a plane?
3
What is the minimum number of data points needed from which to identify a fractal with x y and z axes?
There can be no minimum number - it is simply not possible. Given any n points in 3-dimensional space, it is possible to find a polynomial that will generate a curve going through each of those points. There are other functions which will also do the trick. So, given any number of points, it would be impossible to determine whether they were generated by a fractal or a polynomial (or other function).
What is the minimum number of data points needed to identify a fractal with x and y axes?
There is no minimum number - it is simply not possible. Given any n points in 2-dimensional space, it is possible to find a polynomial of order (n-1) that will generate a curve going through each of those points. There are other functions which will also do the trick. So, given any number of points, it would be impossible to determine whether they were generated by a fractal or a polynomial (or other function).
What is the minimum number of points that a team has to score in the group stage to advance to the second stage?
2 points
