Computer science 5.a. Compute f(n) for the following values of n: 6, 7, 12, 15.b. If you were careful, rather than computing f(15) from scratch (the way a recursive C++function would compute it),...

Computer science21. Consider the following recurrence relation:<br>AI) = 1; (2) = 1;A3) = 1; (4) = 3: f5)= 5;<br>fn) = An- 1) + 3 x f(n- 5) for all n> 5.<br>a. Compute f(n) for the following values of n: 6, 7, 12, 15.<br>b. If you were careful, rather than computing f(15) from scratch (the way a recursive C++<br>function would compute it), you would have computed f(6), then f(7), then f(8), and so on<br>up to f(15), recording the values as you computed them. This ordering would have saved you<br>the effort of ever computing the same value more than once. (Recall the iterative version of<br>the rabbit function discussed at the end of this chapter.)<br>Note that during the computation, you never need to remember all of the previously<br>computed values only the last five. Taking advantage of these observations, write a C++<br>function that computes f(n) for arbitrary values of n.<br>

Extracted text: 21. Consider the following recurrence relation: AI) = 1; (2) = 1;A3) = 1; (4) = 3: f5)= 5; fn) = An- 1) + 3 x f(n- 5) for all n> 5. a. Compute f(n) for the following values of n: 6, 7, 12, 15. b. If you were careful, rather than computing f(15) from scratch (the way a recursive C++ function would compute it), you would have computed f(6), then f(7), then f(8), and so on up to f(15), recording the values as you computed them. This ordering would have saved you the effort of ever computing the same value more than once. (Recall the iterative version of the rabbit function discussed at the end of this chapter.) Note that during the computation, you never need to remember all of the previously computed values only the last five. Taking advantage of these observations, write a C++ function that computes f(n) for arbitrary values of n.
Jun 11, 2022
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