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find the inverse of the one to one funtion
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\[f(x)=8/(5x+3)\]
let f(x) = y = 8/(5x+3) y(5x+3) = 8 5x+3 = 8/y find x in terms of y then replace x by the inverse function f(-1) x and y by x
so ould the answer b \[f^{-1} =8/(5x)-3/5\] be the anwser
Simply swap out \(x\leftrightarrow f^{-1}(x)\) and \(f(x)\leftrightarrow x\) and solve for \(f^{-1}(x)\).
Also, just as a sidenote, this function is not one-to-one, as there is no \(x\) value that satisfies \(f(x)=0\).
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(It does, however, have an inverse.)
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