SOLUTION: If AB=AF-FB and AF=AM then AB=AM-FB because of the A. Substitution property B. Transitive property C. Addition property D.Symmetric property

Algebra ->  Geometry-proofs -> SOLUTION: If AB=AF-FB and AF=AM then AB=AM-FB because of the A. Substitution property B. Transitive property C. Addition property D.Symmetric property       Log On


   



Question 1117611: If AB=AF-FB and AF=AM then AB=AM-FB because of the
A. Substitution property
B. Transitive property
C. Addition property
D.Symmetric property

Answer by solver91311(24713) About Me  (Show Source):
You can put this solution on YOUR website!


One important thing to remember: They don't just use a bunch of random letters to name these properties; the words mean something about the way the property works. Symmetric has something to do with being the same on both sides. Addition has something to do with adding the same thing to both sides. Transitive has the word "transit" in it -- something moved across. Substitution has something to do with substituting -- like in a Basketball game, the coach substitutes one player for another -- except that in mathematics if you are going to substitute one thing for another the two things must be either equal or congruent. So the first statement looks exactly like the last statement except one thing has been substituted for another and the two things, according to the middle statement, are equal.

John

My calculator said it, I believe it, that settles it