Question: Please help me with this question Consider the recurrence specified by f(1) = 2 f(2) = 3 f(3) = 4 f(4n) = 6f(n) + 1
Please help me with this question
Consider the recurrence specified by f(1) = 2 f(2) = 3 f(3) = 4 f(4n) = 6f(n) + 1 f(4n + 1) = 6f(n) + 2 f(4n + 2) = 6f(n) + 3 f(4n+3) = 6f(n) + 4 Find the values of f(40) and f(215) expressed in base 10 (not 'relaxed' base 10 or 6)
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