Consider the following recursive algorithm: Int active(int x) { if (x < 1) return 10; else return active(x- 2)+x; What is the value of x after executing: x = active (10)?
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- PLEAE DO NOT COPY AND PASTE FROM OTHER SOURCES. ORIGINAL SOLUTIONS ONLY PLEASE. NO CODE JUST PSUDOCODE?EXPLANASTION DISCETE MATH For this computer algorithms problem, you are given an N amount of cents, Then you are being asked to break the cents up into smaller coins of either 1,2 or 5 cents. IN PSUDOCODE Not real COde, you must construct a dynamic-programming-based recursive algorithm returning the smallest amount of coins needed to solve the problem. IN example if you get N=15 then in return you would get A(15) returns 3 because 5 + 5 + 5 = 15.Using recursion, write a Java program that takes an input ‘n’ (a number) from a user to calculate and print out the Fibonacci using the following modified definition: F(N) = 1 if n = 1 or n = 2 = F((n+1)/2)2 + F((n-1/2)2 if n is odd = F(n/2 + 1)2 – F(n/2 – 1)2 if n is even Your solution must implement recursion to receive points for this question.'''Given code (copy-paste): Problem (see pic): def createList(n): #Base Case/s #ToDo: Add conditions here for base case/s #if <condition> : #return <value> #Recursive Case/s #ToDo: Add conditions here for your recursive case/s #else: #return <operation and recursive call> #remove the line after this once all ToDo is completed return [] def removeMultiples(x, arr): #Base Case/s #TODO: Add conditions here for your base case/s #if <condition> : #return <value> #Recursive Case/s #TODO: Add conditions here for your recursive case/s #else: #return <operation and recursive call> #remove the line after this once you've completed all ToDo return [] def Sieve_of_Eratosthenes(list): #Base Case/s if len(list) < 1 : return list #Recursive Case/s else: return [list[0]] + Sieve_of_Eratosthenes(removeMultiples(list[0], list[1:])) if __name__ == "__main__": n =…
- PLEAE DO NOT COPY AND PASTE FROM OTHER SOURCES. The other answers I received were not good/incomplete ORIGINAL SOLUTIONS ONLY PLEASE. NO CODE TUST PSUDOCODE? EXPLANATION DISCETE MATH For this computer algorithms problem, you are given an N amount of cents, Then you are being asked to break the cents up into smaller coins of either 1,2 or 5 cents. IN PSUDOCODE Not real COde, you must construct a dynamic- programming-based recursive algorithm returning the smallest amount of coins needed to solve the problem. IN example if you get N=15 then in return you would get A(15) returns 3 because 5 + 5 + 5 = 15.Implement a recursive algorithm to find factorial of n. Implement a recursive algorithm to find the n-th Fibonacci number. Print all the elements of a given array recursively. Given base and n that are both 1 or more, compute recursively (no loops) the value of base to the n power, so powerN(3, 2) is 9 (3 squared). powerN(3, 1) → 3 powerN(3, 2) → 9 powerN(3, 3) → 27 please do not use any built-in function and complete this task using python 3.Do not copy-paste from other sources.Implement a recursive program that takes in a number and finds the square of that number through addition. For example if the number 3 is entered, you would add 3+3+3=9. If 4 is entered you would add 4+4+4+4=16. This program must be implemented using recursion to add the numbers together. I need the MIPS Code for the above.
- One of the most common examples of recursion is an algorithm to calculate the factorial of an integer. The notation n! is used for the factorial ofthe integer n and is defined as follows:0! is equal to 11! is equal to 12! is equal to 2 × 1 = 23! is equal to 3 × 2 × 1 = 6calculate number of operations in this algorithm void my_dgemv(int n, double* A, double* x, double* y) { double alpha=1.0, beta=1.0; int lda=n, incx=1, incy=1; cblas_dgemv(CblasRowMajor, CblasNoTrans, n, n, alpha, A, lda, x, incx, beta, y, incy); }Using recursion, write a Java program that takes an input ‘n’ (a number) ( user should gives the n value if user asks fibonacci series of 20 then it should display 20 numbers of fibonacci)from a user to calculate and print out the Fibonacci using the following modified definition: F(N) = 1 if n = 1 or n = 2 = F((n+1)/2)2 + F((n-1/2)2 if n is odd = F(n/2 + 1)2 – F(n/2 – 1)2 if n is even
- [Very Easy] Given base and n that are both 1 or more, compute recursively (no loops) the value of base to the n power, so powerN(3, 2) is 9 (3 squared). powerN(3, 1) → 3 powerN(3, 2) → 9 powerN(3, 3) → 27 [Easy] class Trace: def hMB(self,h): if (h==0): print("Stop: ",h) return 0 elif(h==1): print("Stop: ",h) return h else: print("Continue: ",h) return h + self.hMB(h-1) #Tester t = Trace() print("Finally ",t.hMB(5)) [Medium] Suppose, you have been given a non-negative integer which is the height of a ‘house of cards’. To build such a house you at-least require 8 cards. To increase the level (or height) of that house, you would require four sides and a base for each level. Therefore, for the top level, you would require 8 cards and for each of the rest of the levels below you would require 5 extra cards. If you were asked to build level one only, you would require just 8 cards. Of course, the input can be zero; in that case, you do not build a house at all. Complete…By Implement a recursive algorithm to find factorial of n,implement a recursive algorithm to find the n-th Fibonacci number.Print all the elements of a given array recursively. Given base and n that are both 1 or more, compute recursively (no loops) the value of base to the n power, so powerN(3, 2) is 9 (3 squared). powerN(3, 1) → 3 powerN(3, 2) → 9 powerN(3, 3) → 27 please do not use any built-in function and complete this task using python 3.Do not copy-paste from other sources.The Fibonacci algorithm is a famous mathematical function that allows us to create a sequence of numbers by adding together the two previous values. For example, we have the sequence:1, 1, 2, 3, 5, 8, 13, 21…Write your own recursive code to calculate the nth term in the sequence. You should accept a positive integer as an input, and output the nth term of the sequence.Once you have created your code, add comments describing how the code works, and the complexity of any code you have created.