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(a) Write a recursive procedure (digits n) that computes the number of digits in the integer n using a linear recursive process. For example, (digits 42) should return 2 and (digits 13579) should return 5.
(b) Rewrite (a) such that a linear iterative process is produced. Call the procedure digits-it.
(c) Using the substitution model, show that your procedure in (b) generates a linear iterative process.
(a) Define a procedure (subsets x) that takes a list as a single argument and returns all 2^n subsets of that list, i.e. the power set of the list; e.g. (subsets '(a b c)) ==> (
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