MAC1105 Lecture 22: 6.2 One-to-One Functions; Inverse Functions Notes

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6. 2 one-to-one functions; inverse functions notes: sterling. Provide a generalization to the terms listed in this section. Any function, f (x) = y, for having every single range element in a function is corresponding to only one element of the domain. A function noting whether it"s one-to-one if the horizontal line hits the graph more than once or not. A function noting whether it"s one-to-one if the vertical line hits the graph more than once or not. A function that"s increasing on an interval, i, is a one to one function in i. A function that"s decreasing on an interval, i, is a one to one function on i. The given correspondence from f "s range back to f "s domain, which can also be described as f 1. Domain and range f "s domain=f 1"s range f " :range=f 1"s domain f and f 1 x f (x) f 1 (f (x)) = x.

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