Yes. You require three non-collinear points to uniquely define a plane!
Yes a plane can always be drawn three any three points, whether they are linear or not.
3 points must always be contained in one plane, as 2 make a line, it makes no difference as to where the third point is, it will exist in the same plane in the two. Aside from all three points being in a line, this is always true.
Yes, if you are talking about Euclidean geometry.
A plane is named by three points in the plane that is not on the same line.
Yes. You require three non-collinear points to uniquely define a plane!
Yes a plane can always be drawn three any three points, whether they are linear or not.
3 points must always be contained in one plane, as 2 make a line, it makes no difference as to where the third point is, it will exist in the same plane in the two. Aside from all three points being in a line, this is always true.
Is true
I think you mean: Are any three points contained in exactly one plane? only if they're not collinear... I think
no
Yes, if you are talking about Euclidean geometry.
Three points determine exactly one plane.That means that if you bring me a plane, then some or all of my three points may ormay not lie in your plane. But if you bring me three points, then I can always draw aplane in which all of your points lie, and I can also guarantee that it's the only one.By the way ... three points also determine exactly one circle.
A plane is named by three points in the plane that is not on the same line.
It takes three points to make a plane. The points need to be non-co-linear. These three points define a distinct plane, but the plane can be made up of an infinite set of points.
Any 3 points determine a plane.
Yes, a plane can be uniquely defined by three points as long as the three points are not colinear. (Three points are colinear if there is a straight line that passes through all three points.)