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Find the Inverse
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Find the Inverse
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2:17
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Inverse functions are all about reversing a relationship. If a function takes an input and turns it into an output, its inverse works in the opposite direction, helping trace the output back to where it started. That simple idea can make functions feel less like isolated rules and more like connected pairs that undo each other. This short video ...
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Here is a simple way to check that a function is indeed the inverse function. If you take an output from the original function and plug it into the inverse function, it should give you back the original input that you entered into the original function. Mathematically, this means that if f(x)=y, where x is the input and y is the output, then g(y)=x when g is your inverse function. This means that f(g(x))=x and g(f(x))=x, showing that the a function and its inverse cancel eachother out. #InverseF
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