Computers and Technology

Computers and Technology, 13.07.2019 22:10, 91miketaylor

The algorithm tries to extend a partial solution toward completion
a.
backtracking
b.
recursive
c.
backordering

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Answers: 2

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Mathematics, 29.08.2019 21:10, ladnerhailey16

For the sequence 3, 8, 13, 18, 23, ….: (i) find recursive and non-recursive formulas. (ii) prove the non-recursive formula using recursive formula and by induction. (iii) write and iterative algorithm to out put the first m terms.

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Computers and Technology, 15.10.2019 20:00, PanjiUR9220

Implement both the brute-force and recursive algorithms for the maximum-subarray problem on your own computer. what problem size n_0n 0 gives the crossover point at which the recursive algorithm beats the brute-force algorithm? then, change the base case of the recursive algorithm to use the brute-force algorithm whenever the problem size is less than n_0n 0 . does that change the crossover point?

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Engineering, 10.11.2019 04:31, abbycrabby

The function sqrt from the header file can be used to find the square root of a nonnegative real number. using newton’s method, you can also write an algorithm to find the square root of a nonnegative real number within a given tolerance as follows: suppose x is a nonnegative real number, a is the approximate square root of x, and epsilon is the tolerance. start with a = x. a. if |a2 - x| less or equal than epsilon, then a is the square root of x within the tolerance; otherwise: b. replace a with (a2 + x) / (2a) and repeat step a in which |a2 - x| denotes the absolute value of a2 - x. write a recursive function to implement this algorithm to find the square root of a nonnegative real number. also, write a program to test your function. turn in your source code file and one or more screen shots showing the results of your testing. after completing this project you will show that you can identify the base case(s) and general case in a recursive algorithm utilize tail recursion in the construction of a recursive algorithm construct a recursive algorithm that does not use global variables

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Engineering, 14.11.2019 03:31, gungamer720

Trace the backtracking + unit propagation + atmost algorithm for finding an answer set of the program p(a) : - not p(b). p(b) : - not p(a). q(a). : q(b) : - p(x); not r(x). note that the signature of the program above contains only two constants: a and b. remember to ground the program before applying the search algorithm.

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The algorithm tries to extend a partial solution toward completion
a.
backtracking

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