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What is the points to form a line?

Updated: 12/21/2022
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βˆ™ 15y ago

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two points form a line. (x1,y1)(x2,y2)

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βˆ™ 15y ago
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Q: What is the points to form a line?
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Do a plane and a ray intersection form a line?

no 2 points form a line, 3 points form a plane


How many points form a line?

one point can form a line! horizontally or vertically... but a line doesn't need any points.


What do all points between two given points on a line form?

Normally a straight line segment.


What kind of points determine a plane?

Any three points which do not form a line.


What best describes a line graph?

Points on an axis connected to form a line


Can two points be noncollinear?

No. Any two points can be made to form a line.


What do three points form in geometry?

A plane is named by three points in the plane that is not on the same line.


What The data points on a nonlinear graph form?

a straight line


How do you prove the 3 points are colinear?

To prove that three points are colinear, pick two points and form the equation of the line they describe, and then see if the third point lies on that line.


How many points do you think it takes to make a line?

only two points are required to form a line .One is the starting point and other is the end point


How many lines can pass through a and b?

One line only. This is because by definition a line only needs two points. Three points not in a line would make a plane when connected. Two points, when connected, form a line in which there is only one way to pass through points a and b.


How many points are 4cm from a given line and 4 cm from a point on that line?

There are an infinity of points 4cm from a given line. These points form 2 lines parallel to and either side of the original line. Equally, there are an infinite number of points 4cm from a given point on the original line. These points lie on the circumference of a circle radius 4cm with its centre at the given point. There are only 2 points that fulfil both conditions. These points are found on the circumference of the circle where a diameter perpendicular to the original line and passing through the given point meets the circumference of the circle. These two points are also where the two parallel lines form tangents with the circle.