'Strictly monotonic' presentation slideshows

Tutorial 5, STAT1301 Fall 2010, 26OCT2010 , MB103@HKU By Joseph Dong

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Inverse Functions

Inverse Functions. Definition of Inverse Functions. A function g is the inverse of the function f if f(g(x)) = x for each x in the domain of g and g(f(x)) = x for each x in the domain of f. The function g is denoted by f -1 (read f inverse). .

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October 28, 2009

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5.3 Inverse Functions

5.3 Inverse Functions. Definition of Inverse : A function g is the inverse of the function f if f(g(x)) = x and g(f(x)) = x. Domain of f = Range of g Domain of g = Range of f. Ex. Show that the following are inverses of each other. Reflective Property of Inverse Functions.

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