Three. That is why three-legged stools are always stable--the ends of their legs define a plane.
A tie, in any kind of game, occurs when both sides have scored the same number of points.
A line segment has two end points. This is called an line segment.
In order to convert marks or points into the cumulative grade point average (CGPA), add up the number of points for each class. Then divide by the number of hours of the classes.
A "graticule" is a grid system, usually involving a system of vertical and horizontal lines or overlays. Among the uses for such a grid are : # The global coordinate system, which uses latitude and longitude to define geographic points. # Microscope slides, with measured marks to define the sample size # Reticles, or aiming devices, which allow adjustment for measurement or for targeting.
I think for any of the four HSA's the maximum number of points is 650. For English, 396 and above is passing; 429 and above is advanced.
No. Two distinct points define a single line.
All lines are defined by two or more distinct points.
Any three non-collinear points will define a single plane. A plane is composed of an infinite number of distinct lines.
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.
discuss the possible number of points of interscetion of two distinct circle
The smallest number of points of intersection of five lines drawn in a plane occurs when all the lines are parallel. In this case, the lines do not intersect at all, resulting in zero points of intersection. Thus, the smallest number of points of intersection is 0.
Yes. Every line has an infinite number of distinct points.
yes, three points in the least number of points that can be used to define a plane. if you used two points you would only have a line, and one point is a point
Three non-co-linear points are sufficient to uniquely define a single plane.
It takes three points to make a plane. The points need to be non-co-linear. These three points define a distinct plane, but the plane can be made up of an infinite set of points.
In a Euclidean plane any two distinct points uniquely define a straight line.
Through any two distinct points, exactly one straight line can be drawn. If you have more than two points, the number of lines that can be drawn depends on how many of those points are distinct and not collinear. For ( n ) distinct points, the maximum number of lines that can be formed is given by the combination formula ( \binom{n}{2} ), which represents the number of ways to choose 2 points from ( n ). If some points are collinear, the number of unique lines will be less.