answersLogoWhite

0

An axiom of Euclidean geometry.

User Avatar

Wiki User

15y ago

What else can I help you with?

Related Questions

When two line intersect at a point they form a?

When two lines intersect they form an axes.


What are lines that intersect at the same point?

yes two lines intersect to form a point two planes intersect to form a line


What do two line segments with a common end point form?

No. They form an angle.


What do two opposite rays form?

A ray is a portion of a line that starts at one point and infinitely goes off in the opposite direction. Two opposite rays form a line.


What is the point slope form of an equation?

Point-slope form is just another way to express a linear equation. It uses two (any two points that fall on the line) and the slope of the line (Therefore the name point-slope form).y2 - y1 = m(x2 - x1)...with m as the slope.


What is the purpose of point slope form?

The purpose is to easily convey the slope of a line and a point it passes through in algebraic form. With these two pieces of information it is possible to map a line in in 2D space.


What does a vertex and a line form?

A vertex is a meeting point of two lines forming an angle.


When two lines meet they form a angle or a vertex?

They form a vertex because they are line segments. An angle is two rays with the same point


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 do you find a line that goes through a given point?

You need either a point and the slope of the line or two points. Then you use the point slope form of the line or the slope intercept form to write the lines.A given point has an infinite number of lines going through it, that is why you need more information.


What the slope intercept form of the points -65 and 814?

that is one point, you need at least two for a line.


When would it be best to use the slope point form to find the slope of a line?

The slope-point form, expressed as (y - y_1 = m(x - x_1)), is best used when you have a specific point on the line, ((x_1, y_1)), and the slope (m) of the line. This form is particularly useful for writing the equation of a line quickly when you know these two pieces of information. It's also effective for graphing, as it allows you to easily plot the point and use the slope to find additional points on the line.