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What else can I help you with?
Is 3 points coplanar colinear?
3 coplanar points may or may not be collinear. 3 collinear points must be coplanar.
Are three points always collinear?
No but they are always coplanar.
What is the difference between collinear and coplanar?
Collinear is passing through or lying on the same straight line. Coplanar is lying on or occurring in the same plane.
Are collinear points always coplanar?
true
If three points are collinear they are coplanar?
Yes.
What is similar between collinear and coplanar points?
because coplanar is coplanar and collinear is collinear!!
Are collinear points also coplanar?
Yes, collinear points are also coplanar.
Are complanar points collinear?
Not sure about complanar. Coplanar lines can be collinear but need not be.
Which points are both collinear and coplanar?
Any set of points that are collinear must be coplanar.
Is 3 points coplanar colinear?
3 coplanar points may or may not be collinear. 3 collinear points must be coplanar.
Are 3 points collinear?
A set of 3 points will always be coplanar, but will only sometimes be collinear. Collinear points are always coplanar as well.
If five points are coplanar are they collinear?
No
Are coplanar points collinear?
true
Are three points always collinear?
No but they are always coplanar.
What is the difference between collinear and coplanar?
Collinear is passing through or lying on the same straight line. Coplanar is lying on or occurring in the same plane.
What is different of collinear point from non collinear point and coplanar point from non coplanar point?
Three or more points are collinear if they are all in the same straight line. They are non collinear if at least one of them is not on the same line as the rest. Four or more points are coplanar if they are all in the same plane. They are non coplanar if at least one of them is not on the same plane as the rest.
If five points are collinear are they coplanar?
Yes, if five points are collinear, they are also coplanar. Collinear points lie on the same straight line, and any set of points that lie on a single line can be contained within a single plane. Therefore, collinear points inherently satisfy the condition for being coplanar.
