No, a plane can contain only one point of a line. Picture a piece of paper with a pencil stabbed through it. The paper is the plane, and the pencil is the line. The pencil/line only touches the paper/plane at one point.
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Yes, it can. A plane can contain any number of points of a line.
What is used to locate a point in a coordinate plane
The set of all points in the plane equidistant from one point in the plane is named a parabola.
point * * * * * or, nothing (if the line is parallel to the plane).
A point is a single spot in space. A line is the connection between two points. A plane is the space made up between three or more lines. A plane has infinite lines and therefore infinite points.
Yes, it can. A plane can contain any number of points of a line.
yah
I'd feel a lot more comfortable if you said "... can contain one line and a point ...".When you say "pass through one line", I picture a sword passing through a tight pieceof string. If that's how your plane passes through the line, then the statement in your"question" is false. If your plane contains the line and the extra point, then the statementis true ... only one plane can do that.
If you mean point (2, 5) then it is in the 1st quadrant on the Cartesian plane
Only one plane can contain three specific points.
Yes.
A saddle point is a point in the range of a smooth function every neighbourhood of which contains points on each side of its tangent plane.
There is only one such plane.
In most cases, in a single point. It is also possible that there is no intersection, or that the intersection is the entire line.
There are two possible answers; if the line is crossing the plane at an angle, then the line and the plane only intersect at one point. However, if the line is part of the plane, then the entire line intersects with the plane, and there are an infinite number of intersecting points.
No, you could define a plane as comprising only two lines.
Any three points will determine a plane, provided they are not collinear. If you pick any two points, you can draw a line to connect them. An infinite number of planes can be drawn that include the line. But if you pick a third point that does not lie on the line. There will be exactly one plane that will contain the line and that point you added last. Only oneplane can contain the line, which was determined by the first two points, and the last point.