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Through any two points there is exactly one?
== == Through any two points there is exactly one straight line.
Through any two points there is exactly?
one plane LINE
Through any two distinct points there are exists exactly one line?
Yes
How many points determine exactly one line?
It takes exactly 2 distinct points to uniquely define a line, i.e. for any two distinct points, there is a unique line containing them.
Exactly one line may contain two points?
Yes and they are the end points
Through any two points there is exactly one?
== == Through any two points there is exactly one straight line.
Through any three points not on a line there is one?
between two point there is exactly one line between three points there is exactly one plane
Through any two points there is exactly?
one plane LINE
How many lines can pass through two points?
There is exactly one line that can pass through two distinct points. This line is uniquely determined by the two points.
Through any two distinct points there are exists exactly one line?
Yes
Through any two distinct points there exists exactly one line?
False!
What is the unique line postulate?
Unique line assumption. There is exactly one line passing through two distinct points.
In it true that through any three points exists exactly one line?
Yes, it is true that through any three points, if they are not collinear (not all lying on the same straight line), there exists exactly one line that can be drawn through any two of those points. However, if the three points are collinear, they all lie on the same line, meaning that there is still only one line that can be associated with them. In summary, the statement holds true under the condition that the points are not all collinear.
A tangent line is a line that intersects a circle at exactly two points?
No. A tangent touches the circle at exactly one point. A line that intersects a circle at exactly two points is a secant.
2 points determine exactly one?
line
How many points determine exactly one line?
It takes exactly 2 distinct points to uniquely define a line, i.e. for any two distinct points, there is a unique line containing them.
Can you draw anthere line segment between p and q which is different from the first?
No. There is exactly one line (and therefore line segment) through any two points.
