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If points F and G are contained in a plane then is entirely contained in that plane?
Is true
If points p and q are contained in a plane then p and q is entirely contained in that plane?
If points p and q are contained in a plane, then the line segment connecting p and q also lies entirely within that plane. In Euclidean geometry, any two points define a straight line, and since both points are in the same plane, the entire line segment joining them must also be contained in that plane. Therefore, it is accurate to say that points p and q, along with all points between them, are entirely contained in the plane.
If points P and Q are contained in a plane the PQ is entirely contained in that plane?
Yes, if points P and Q are contained in a plane, then the line segment connecting P and Q, denoted as PQ, is also entirely contained in that plane. This is a fundamental property of planes in Euclidean geometry, where any line segment formed by two points within the same plane must lie entirely within that plane. Therefore, the assertion is correct.
A line not contained in a parallel to a plane intersects the plane in exactly one point?
You a goofy shoty B.
What is the least number of points that cannot be contained in just one plane?
7,975
If points F and G are contained in a plane then is entirely contained in that plane?
Is true
If points P and Q are contained in a plane then is entirely contained in that plane.?
True.
If points F and G are contained in a plane then is entirely contained in that plane.?
Is true
If points R and S are contained in a plane then is entirely contained in that plane.?
True!
If points r and s are contained in a plane then rs is entirely contained in that plane?
It’s true (apex)
If point p and q are contained in a plane then pq is entirely contained in that plane?
apex it’s true on god
If points p and q are contained in a plane then p and q is entirely contained in that plane?
If points p and q are contained in a plane, then the line segment connecting p and q also lies entirely within that plane. In Euclidean geometry, any two points define a straight line, and since both points are in the same plane, the entire line segment joining them must also be contained in that plane. Therefore, it is accurate to say that points p and q, along with all points between them, are entirely contained in the plane.
If points P and Q are contained in a plane the PQ is entirely contained in that plane?
Yes, if points P and Q are contained in a plane, then the line segment connecting P and Q, denoted as PQ, is also entirely contained in that plane. This is a fundamental property of planes in Euclidean geometry, where any line segment formed by two points within the same plane must lie entirely within that plane. Therefore, the assertion is correct.
If points p and q are contained in a plane then pq is entirely contained in that plane?
true
What lines are not contained in the same plane?
skew
If points f and g are contained in a plane then fg is entirely contained in that?
Is true
What kind of lines are not contained in the same plane?
skew
