Q: Which postulate ensures that a line connecting two of these points also lies in the plane containing the points?

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If two points are in a plane, then the line that contains the points is in that plane

The postulate that pertains to a line is:For any two points there exists only one line.

When a line segment connecting two points is horizontal the length of the segment can be found by finding the absolute value of the difference in x-coordinates of the two points.

A line segment would connect two points on a plane.

The Slope of a line containing the points (2,2) and (4,2) is Y=0

Related questions

The distance postulate is such: the shortest distance between two points is a line.(xy, x-y) The distance postulate is such: the shortest distance between two points is a line.(xy, x-y)

If two points are in a plane, then the line that contains the points is in that plane

The postulate that pertains to a line is:For any two points there exists only one line.

Real numbers

A straight line segment can be drawn joining any two points.

The points in a line can be put into a one - to - one correspondence with real numbers.

There are 9 tiles containing the letter A and a value of 1 point. There are 2 tiles containing the letter B and a value of 3 points. There are 2 tiles containing the letter C and a value of 3 points. There are 4 tiles containing the letter D and a value of 2 points. There are 12 tiles containing the letter E and a value of 1 point. There are 2 tiles containing the letter F and a value of 4 points. There are 3 tiles containing the letter G and a value of 2 points. There are 2 tiles containing the letter H and a value of 4 points. There are 9 tiles containing the letter I and a value of 1 point. There is 1 tile containing the letter J and a value of 8 points. There is 1 tile containing the letter K and a value of 5 points. There are 4 tiles containing the letter L and a value of 1 point. There are 2 tiles containing the letter M and a value of 3 points. There are 6 tiles containing the letter N and a value of 1 point. There are 8 tiles containing the letter O and a value of 1 point. There are 2 tiles containing the letter P and a value of 3 points. There is 1 tile containing the letter Q and a value of 10 points. There is 6 tiles containing the letter R and a value of 1 point. There are 4 tiles containing the letter S and a value of 1 point. There are 6 tiles containing the letter T and a value of 1 point. There are 4 tiles containing the letter U and a value of 1 point. There are 2 tiles containing the letter V and a value of 4 points. There are 2 tiles containing the letter W and a value of 4 points. There is 1 tile containing the letter X and a value of 8 points. There are 2 tiles containing the letter Y and a value of 4 points. There is 1 tile containing the letter Z and a value of 10 points. There are 2 blank tiles with no face point value.

When a line segment connecting two points is horizontal the length of the segment can be found by finding the absolute value of the difference in x-coordinates of the two points.

The tiles containing the letter C have a value of 3 points. The tile containing the letter K has a value of 5 points. The tiles containing the letter W have a value of 4 points. The tile containing the letter X has a value of 8 points.

Isotherm

y = x!

line connecting magnetic north