Not necessarily. A plane dissecting a sphere would create a circle in that plane. so in order for the "line" to be both on the plane and the sphere the line would have to be a curve or segment of a circle.
Lines which are parallel. All other lines on the same plane eventually intersect.
If the question is .. " Points and lines in the same plane "? then the anwser is COPLANER
Points and lines on the same plane are coplanar.
No because only co-linear lines lie on the same plane
No, skew lines cannot be in the same plane, since they do not have a point on common. Two lines intersect if they lie in a common plane, and by definition, these intersecting lines are not skew lines.
Lines in the same plane that do not intersect Lines in the same plane that do not intersect Lines in the same plane that do not intersect Lines in the same plane that do not intersect
Two lines that do not intersect on the same plane are Parallel lines.
Lines which are parallel. All other lines on the same plane eventually intersect.
Skew lines cannot lie in the same plane.
If the question is .. " Points and lines in the same plane "? then the anwser is COPLANER
Points and lines on the same plane are coplanar.
No because only co-linear lines lie on the same plane
No, skew lines cannot be in the same plane, since they do not have a point on common. Two lines intersect if they lie in a common plane, and by definition, these intersecting lines are not skew lines.
parallel lines If they are not on the same plane and never intersect they are skew
Parallel lines.
Parallel lines
The cross sections of a sphere can be circular or elliptical, depending on how the plane intersects the sphere. When a plane cuts through the center of the sphere, the cross section is a circle with the same radius as the sphere. If the plane intersects the sphere at an angle or does not pass through the center, the cross section will still be a circle, but its radius will be smaller than that of the sphere. Additionally, if the plane is tangent to the sphere, the cross section reduces to a single point.