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If f(x) = 5x – 3, then what is f–1(x) ?
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(x+3)/5
f(-1)?
or f(-x)?
You mean the inverse of f(x). Just swap your x and y variables and solve for y.
@billybob3 did you understand how to get this?
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i think he's just waiting for the answer :(
yeah, you switch x and y
Yes, so what's the problem?
@billybob3 Inverse of a function is defined such that \[f^{-1} (f(x))=f(f^{-1}(x))=x\] We'll use this to find \(f^{-1} (x)\) We have \[f(x)=5x-3\] to find \(f^{-1} (x)\) put x= \(f^{-1} (x)\), we have \[f(f^{-1}(x))= 5 f^{-1} (x)-3\] we get \[x= 5 f^{-1} (x)-3\] \[5 f^{-1} (x)= x+3\] or \[f^{-1} (x)=\frac{x+3}{5}\]
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