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Q: How many points are sufficient for drawing a straight line?
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Related questions

What is the difference between a line and opposite rays?

A line segment is a smaller section of a straight line and has a finite length and distinctively identified on a drawing by the points at the both ends


Set of points on same straight line?

A set of points on a straight line are called 'collinear points'.


Points that line up in a straight line?

Collinear Points.


What is true when drawing a trend line for a series of data on a scatter plot?

Based on the information given in the question, nothing particularly is true. The line need not be straight, or even a smooth curve. There need not be any points on the line but there need not be any points not on it.


What are the properties of a straight line?

A straight line is a line with the property that, if you pick any two points on the line and connect these points with a straight line, then every point on this new line lies on the original line.


Do lines have to be straight?

Yes. Consider the drawing of a table. ~ Actually, a circle is the set of all points at a given distance from the center. It's technically not derived from a line.


What is the difference between a straight line and a line?

A straight line is the shortest distance between two points, a line is the delineation of a connection between two or more points.


What is ruler use?

Measuring stuff or drawing a straight line.


What is used for ruler?

Measuring stuff or drawing a straight line.


What is the definition of a straight line?

The shortest distance between two points is... a straight line.


Is a straight line always straight in a drawing program?

No, there may be gaps a pixel wide if the line is not perfectly horizontal or vertical.


What are the basic constructions required by Euclid's postulates?

The basic constructions required by Euclid's postulates include drawing a straight line between two points, extending a line indefinitely in a straight line, drawing a circle with a given center and radius, constructing a perpendicular bisector of a line segment, and constructing an angle bisector. These constructions are foundational in Euclidean geometry and form the basis for further geometric reasoning.