Show that increasing functions and decreasing functions are one-to-one. That is, show that for any x1 and x2 in I, x2≠x1 implies fx2)≠f(x1).
If x2≠x1, what can be concluded about x2 and x1?
A.It must be true that x2<x1 or x2>x1.
B.It must be true that x2>x1.
C.It must be true that x2<x1.
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