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paigesyring
12.03.2020 •
Mathematics
The fundamental source of the inefficiency is not the fact that recursive calls are being made, but that values are being recomputed. One way around this is to compute the values from the beginning of the sequence instead of from the end, saving them in an array as you go. Although this could be done recursively, it is more natural to do it iteratively. Proceed as follows: a. Add a method fib2 to your Fib class. Like fib1, fib2 should be static and should take an integer and return an integer. b. Inside fib2, create an array of integers the size of the value passed in. c. Initialize the first two elements of the array to 0 and 1, corresponding to the first two elements of the Fibonacci sequence. Then loop through the integers up to the value passed in, computing each element of the array as the sum of the two previous elements. When the array is full, its last element is the element requested. Return this value. d. Modify your TestFib class so that it calls fib2 (first) and prints the result, then calls fib1 and prints that result. You should get the same answers, but very different computation times.
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Ответ:
Refer below for the answer.
Step-by-step explanation:
Refer to the pictures attached for the code of all four parts.
Ответ:
negative infinity
infinity
negative infinity
infinity
Step-by-step explanation:
Edge 2021