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  2. To solve inverse problems, you can follow these steps:
    1. Switch the x's and y's in the original function.
    2. Resolve the new function for y.
    3. Use the inverse proportion formula to find unknown values in inversely proportional relationships.
    4. Substitute known values and solve the equation1234.
    Learn more:
    You take the original function, switch all of the y's for x's and the x's for y's, and then you resolve it for y. For example: if our original function f is y=2x-5, then we would switch the y's and x's to get x=2y-5. If we solve for y, we get y= (x+5)/2. That's function 'g'.
    www.khanacademy.org/math/algebra/x2f8bb11595…
    To find f − 1 (y), we can find the input of f that corresponds to an output of y. This is because if f − 1 (y) = x then by definition of inverses, f (x) = y. f (x) = 3 x + 2 y = 3 x + 2 Let f (x)=y y − 2 = 3 x Subtract 2 from both sides y − 2 3 = x Divide both sides by 3 So f − 1 (y) = y − 2 3.
    www.khanacademy.org/math/algebra-home/alg-fun…

    In order to work out an unknown value given an inversely proportional relationship:

    • Write down the inverse proportion formula.
    • Determine the value of k k.
    • Substitute k k and the known value into the inverse proportion formula.
    thirdspacelearning.com/gcse-maths/ratio-and-prop…
    Solution To find g − 1 (− 7), we can find the input of g that corresponds to an output of − 7. This is because if g − 1 (− 7) = x, then by definition of inverses, g (x) = − 7. From the graph, we see that g (− 3) = − 7. Therefore, g − 1 (− 7) = − 3.
    www.khanacademy.org/math/algebra/x2f8bb11595…
     
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