Let f(n) be defined by n (+ 2 if n>1 and n = 2k, where k is a positive integer. į. f(1) = 7 ƒ (n) = 32 f ii. + 7593 n³ l

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Let F N Be Defined By N 2 If N 1 And N 2k Where K Is A Positive Integer I F 1 7 F N 32 F Ii 7593 N L 1 (35.25 KiB) Viewed 9 times

Let f(n) be defined by n (+ 2 if n>1 and n = 2k, where k is a positive integer. į. f(1) = 7 ƒ (n) = 32 f ii. + 7593 n³ log n By using the principles of Recurrence Relation, find a general formula for f(n) Hence show that f(n) = Ⓒ (n³).