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A line contains at least one point?
A line contains at least 2 points.
Does a plane contain at least two collinear points?
Yes, a plane contains at least two collinear points. In geometry, a plane is defined as a flat, two-dimensional surface that extends infinitely in all directions. Since any two points can be connected by a straight line, it follows that there are always at least two points within a plane that are collinear.
A line contains at least?
{| |- | A line is defined by naming at least two points. It contains an infinite number of points, but two have to be identified. A line can also be defined by a single point and a direction. |}
Particles found in the nucleus of an atom?
The nucleus of an atom always contains at least 1 proton. It almost always contains at least 1 neutron as well.
Does intersection of 2 planes always contain at least 2 points?
YES. The intersection of two planes always makes a line. A line is at least two points.
A plane contains at least points.?
A plane contains at least three non-collinear points. While two points can define a line, three points are necessary to establish a plane since they must not all lie on the same straight line. Therefore, the minimum requirement for defining a plane is three distinct points.
How many different lines can be drawn if each line contains abcde at least two of these points?
The answer will depend on the relative positions of the points.
Always use the vertex and at least points to graph each quadratic equation?
You should always use the vertex and at least two points to graph each quadratic equation. A good choice for two points are the intercepts of the quadratic equation.
Can 3 points be non-coplanar is outside the plane?
If you are given a plane, you can always find and number of points that are not in that plane but, given anythree points there is always at least one plane that goes through all three.
Is the least common multiple of any two numbers their product?
Sometimes, not always.
What contain at least four noncoplanar points?
A three-dimensional space contains at least four noncoplanar points. An example of this is the vertices of a tetrahedron, which consists of four points that do not lie in the same plane. This arrangement ensures that the points span three dimensions, demonstrating their noncoplanarity. Other examples include points in a cube or the corners of a pyramid.
If points A B and C all lie in a straight line but the other points are not on the line how many different lines can be drawn if each line contains at least two points?
2 lines, I believe.
