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Let `f : R to R : f(x) =(2x-7)/(4)` be an invertible function . Find `f^(-1)` |
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Answer» Correct Answer - `f^(-1) (y)=(1)/(2) (4y+7) " for all " y in R` `y=(2x-7)/( 4) rArr x=(1)/(2) (4y+7)` `rArr f^(-1) (y) = (4y+7)/(2) " for all " y in R` |
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