1/2..........50%..........................is an interesting thing.............................a centering force...................the median, mean and mode.............are very imp. in stats..........................the majority of the data.........in the bell curve........is near the center....................6.5............a hexagon.................6 sides..............and 6 vertices.............each with 120 degrees............

Euclid's Elements, Book I, Proposition 1

aleph0.clarku.edu/~djoyce/elements/bookI/propI1.html

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To construct an equilateral triangle on a given finite straight line. ... Euclid could have chosen proposition I.4 to come first, since it doesn't logically depend on the ...

Constructing an equilateral triangle. Euclid I. 1. - The Math Page

www.themathpage.com/abooki/propI-1.htm

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Our first proposition is a problem: On a given straight line AB we will be asked to draw an equilateral triangle. ... We must then prove that the figure we have constructed is in fact an equilateral triangle; that is, that it satisfies the definition of one. ... On a given straight line to ...

Euclid's elements: proposition 1 - YouTube

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https://www.youtube.com/watch?v=zdofiH5HncU

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Jan 28, 2012 - Uploaded by mathematicsonline

Playlist of Euclid's Elements in link below: ... With any straight line you can always create a perfect ...

Euclid's Proposition 1: Equilateral Triangles - YouTube

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https://www.youtube.com/watch?v=SaIXqyzZlYI

Feb 7, 2013 - Uploaded by Lee Stemkoski

Euclid's Proposition 1: Equilateral Triangles. ... Triangle Congruence - SSS, SAS, ASA and AAS 128-2.16 ...

Euclid: The Game - Level 1

euclidthegame.com/Level1/

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Euclid: The Game - Level 1. Goal: Construct an equilateral triangle such that the segment AB is one of its sides. Show hint Don't randomnly create new (blue) ...

Construction of Equilateral Triangle - ProofWiki

https://proofwiki.org/wiki/Construction_of_Equilateral_Triangle

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Nov 2, 2016 - Theorem. On a given straight line segment, it is possible to construct an equilateral triangle. In the words of Euclid: On a given finite straight line ...