SOLUTION: I have NO clue where to start. Give a counterexample to show the statement is not always true for real numbers a, b, & c. If a<b, then ac<bc. IF you can solve this I will be fore

Algebra ->  Real-numbers -> SOLUTION: I have NO clue where to start. Give a counterexample to show the statement is not always true for real numbers a, b, & c. If a<b, then ac<bc. IF you can solve this I will be fore      Log On


   



Question 90874: I have NO clue where to start.
Give a counterexample to show the statement is not always true for real numbers a, b, & c. If a IF you can solve this I will be forever grateful.

Answer by throwabunny(3) About Me  (Show Source):
You can put this solution on YOUR website!
I guess if you had 4 for a, and 5 for b, and multiplied them by -1, it wouldn't work.
Something with negatives in it.