SOLUTION: Prove the “ruler flipping lemma”: if f : l → R is a coordinate function for a line l, then the function f0, defined, for every point P ∈ l, by f0(P) = −f(P), is also a

Algebra ->  Geometry-proofs -> SOLUTION: Prove the “ruler flipping lemma”: if f : l → R is a coordinate function for a line l, then the function f0, defined, for every point P ∈ l, by f0(P) = −f(P), is also a       Log On


   



Question 1166437: Prove the “ruler flipping lemma”: if f : l → R is a coordinate function for a line l, then the function f0, defined, for every point P ∈ l, by f0(P) = −f(P), is also a coordinate function for l.

Answer by ikleyn(52780) About Me  (Show Source):
You can put this solution on YOUR website!
.

Whether is it not obvious ?

To prove such things means to spend time and efforts for nothing.