That sounds like something taken from the book: Burn Math Class.
There is always f(b) > f(a) <=> f increases in [a, b] or f(b) /= f(a) <=> f changes in [a,b].
But how useful is that?
There is always f(b) > f(a) <=> f increases in [a, b] or f(b) /= f(a) <=> f changes in [a,b].
But how useful is that?
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