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- To find the inverse of a function, you switch the inputs and the outputs1. Let f(x) = y = 2x + 5. Rearrange for x to get x = (y - 5) / 2. Swap the subject for f(x)^-1 and the y for x to get f(x)^-1 = (x - 5) / 22. You can check the answer by substituting in a value for x, example x=3. f(3) = 6 + 5 = 11. Then put the answer of that into the inverse equation, and you should receive the first number you put in. f(11)^-1 = (11 - 5) / 2 = 6 / 2 = 32.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.In a function, "f (x)" or "y" represents the output and "x" represents the input. To find the inverse of a function, you switch the inputs and the outputs. Example: Let's take f (x) = (4x+3)/ (2x+5) -- which is one-to-one. Switching the x's and y's, we get x = (4y + 3)/ (2y + 5).www.wikihow.com/Find-the-Inverse-of-a-FunctionLet f (x)=y so y=2x+5 then rearrange for x so x= (y-5)/2 Now swap the subject for f (x)^-1 and the y for x. f (x)^-1= (x-5)/2 You can check the answer by substituting in a value for x, example x=3 f (3)=6+5=11 Then put the answer of that into the inverse equation, and you should receive the first number you put in. f (11)^-1= (11-5)/2=6/2=3socratic.org/questions/what-is-the-inverse-of-the-fu…
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WEBOct 19, 2022 — To find the inverse of a function, you switch the inputs and the outputs. Example: Let's take f(x) = (4x+3)/(2x+5) -- which is one-to-one. Switching the x's and y's, we get x = (4y + 3)/(2y + 5).
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