MATH 302 - Module 1 - Lines, Parts of Lines and First Principles
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Language: en
Added: Oct 31, 2015
Slides: 6 pages
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Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E
Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E There are 4 lines through point A and one other point 4
Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E There are 3 additional lines through point B and one additional point 4 + 3
Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E There are 2 additional lines through point C and one additional point 4 + 3 + 2
Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E There is 1 additional lines through point C and one additional point 4 + 3 + 2 + 1
Example: Lines through Non-collinear Points Consider points A , B , C , D , and E no three of which are collinear. How many lines can be drawn through these points such that each line contains two of the points? A B C D E 4 + 3 + 2 + 1 = 10 10 lines