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Differential Equations
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If f(x) =3x+4,find f^-1(x)
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To find the inverse: Replace f(x) with y Switch x's and y's, so put x where y is and x where y is. Solve for y Replace y with f^-1(x)
na
Good luck then I guess.
batman u r cool
Thanks lol
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\[f(x) = 3x+4\] To find the inverse, follow the steps I've posted above. So, first thing replace f(x) with y. \[y=3x+4\] Our second step is to switch the x's and y's around, so: \[x=3y+4\] Now we just solve for y \[x-4=3y \] \[y = \frac{ x-4 }{ 3 }\] and finally we replace y with f^-1(x) \[f ^{-1}(x) = \frac{ x-4 }{ 3 }\] Do you need the reason why we do this or just this?
\[f ^{-1}(x) \neq \frac{ 1 }{ f(x) }\] the negative 1 does not represent an exponent here.
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