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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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Ever see r(b) = 5 and think, “Wait… am I plugging in 5?” 🤯 You’re not alone. Function notation trips up a LOT of SAT students. Drop a 🔥 if this has ever confused you. Here’s the key: r(b) = 5 does not mean b = 5. It means the output of the function is 5. So if: r(b) = (2b - 1) / 3 and the problem tells you: r(b) = 5 You set it up like this: 5 = (2b - 1) / 3 Then solve for b. That tiny distinction can be the difference between getting the question right and falling for the trap. SAT math isn’t
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