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The inverse of a function “undoes” the operation of the original function. If the original function takes an input and produces an output, the inverse function takes that output and produces the original input. Here’s a step-by-step guide to graphing the inverse function:
TL;DR: Every geometry proof you will ever write rests on one tiny sentence: if this, then that. That is a conditional statement, with a hypothesis (call it p) and a conclusion (call it q). Switch the pieces around and you get three cousins — the converse swaps them, the inverse negates them, and the contrapositive […]
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