![Give an inductive proof the fact that consecutively mapping two functions over a list is equivalent to mapping their composition over the list. That is: map f (map g xs) = map (f,g) xs The definitions of map and compose () are: map f [] = [] map f (x:xs) = f x : map f xs (f . g) x = f (gx) - M1 M2 a) State and prove the base case goal b) State the inductive hypothesis. c) State and prove the step case goal.](https://media.cheggcdn.com/media%2F7d9%2F7d99f6ee-85b7-4c19-aa24-9b559332ba8b%2Fphpj7g8vf.png)
Give an inductive proof the fact that consecutively mapping
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(Solved) : Give Inductive Proof Fact Consecutively Mapping Two Functions List Equivalent Mapping Comp Q31281471 . . . .
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