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Know the terms ODD and EVEN. both what it means in terms of LOOKING at a graph, and what it means in terms of finding a SECOND point on a graph given that the point (x,y) lies on the graph of an ODD (or EVEN) function.

Know what it means to prove by COUNTEREXAMPLE that a function is neither ODD nor EVEN

Know what -(-4) equals. {it equals 4}

Know that 4/(-11) is well-defined {it's only division by zero that is undefined}

The definition of an INVERSE.

The definition of a FUNCTION

How to find an INVERSE of a function given:

-- an algebraic definition of a function

-- a graph

-- a set of ordered pairs

COMPOSITIONS, TRANSLATIONS, SCALE CHANGES, SIZE CHANGES,

(what happens is h/k/a or /b are NEGATIVE in a translation or a scale change).

Know how to deal with exponents. (this is material from a previous course, be sure that you're solid of the rule for manipulating exponential expressions.....the rules of exponents).

Be SOLID on why we could use either a HORIZONTAL SCALE CHANGE **or** a VERTICAL SCALE CHANGE to map f(x)=x to g(x)=5x. (what would a be in the first case.....what would b be in the second case).

Know what happens to Asymptotes under Scale-Changes and Translations.

BACK TO THE MAIN Math Analysis page

BACK TO THE MAIN Math Analysis page