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What does three noncollinear points determine?
A plane
The number of noncollinear points needed to determine a circle?
Three.
The number of noncollinear points needed to determine a unique plane?
Three
What is a real life example of a noncollinear point?
A real-life example of noncollinear points can be found in the layout of a triangular park. If you consider three trees planted at different corners of the park, those trees represent noncollinear points because they do not lie on the same straight line. Each tree's position forms a distinct vertex of the triangle, illustrating how noncollinear points can create shapes in a spatial context.
Are four points sometimes noncollinear?
yes. For example the corners of a square, or on the circumference of a circle.
What does three noncollinear points determine?
A plane
What are the number of noncollinear points needed to determine a circle?
3
How many noncollinear points are needed to determine a circle?
3
The number of noncollinear points needed to determine a circle?
Three.
The number of noncollinear points needed to determine a unique plane?
Three
Example of non-collinear points?
what is noncollinear because it was a point
What is a real life example of a noncollinear point?
A real-life example of noncollinear points can be found in the layout of a triangular park. If you consider three trees planted at different corners of the park, those trees represent noncollinear points because they do not lie on the same straight line. Each tree's position forms a distinct vertex of the triangle, illustrating how noncollinear points can create shapes in a spatial context.
Are four points sometimes noncollinear?
yes. For example the corners of a square, or on the circumference of a circle.
Points a b and c are noncollinear . how many lines are determined by a b and c?
Three noncollinear points ( A ), ( B ), and ( C ) determine exactly three lines: line ( AB ), line ( BC ), and line ( AC ). Each pair of points defines a unique line, and since the points are noncollinear, no two lines coincide. Thus, the total number of lines determined by points ( A ), ( B ), and ( C ) is three.
Noncollinear points lie on the same line?
You have to have three or more points to have non-colinear points because any two points determine a line. Noncolinear are NOT on the same line.
Are four noncollinear points always coplanar?
No. For example, consider the vertices of a tetrahedron (triangle-based pyramid).
Points that do not lie on the same line?
noncollinear
