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Let f(x) = 7x – 13. Find f–1(x).
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x+3/7
hope that helps
replace the function notation with y y = 7x – 13 exchange the positions of the x and y variables x = 7y - 13 then solve for y x+13 = 7y dividing by 7\[y=\frac{x+13}{7}\]or\[f ^{-1}(x)=\frac{1}{7}x-\frac{13}{7}\]
Note: I made a minus sign error on my last line; it is supposed to be +13/7 (se it is correct in the second to last algebraic line). correct is\[f ^{-1}(x)=\frac{1}{7}x+\frac{13}{7}\]
You are aware that inverse functions are symmetric about the line y=x, here is that relationship
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