FYI I could not find a definition for supplementary angles that didn't involve the word "pair" or the phrase "two adjacent angles."
I also could not find collinear angles.
So I guess the proof needs revised.
I can see my blog now, I don't know what was wrong.
Monday, March 2, 2009
Subscribe to:
Post Comments (Atom)

Thanks for checking on this term.
ReplyDeleteI have not seen a definition that extends to more than two angles so I stick with "a pair" of angles.
There is a common misunderstanding that complementary angles must be adjacent. MANY textbooks will illustrate these angles as adjacent so I talked about this back in my Chapter Two. They do not need to be adjacent.
If two angles are a linear pair, then they are supplementary because they have measures that add to 180 degrees.
If two angles (or more) form a linear pair then the sum of the measures of the angles is 180, by the addition property.