use python please
#The Joyner Conjecture is a not-at-all famous mathematical
#series inspired by the Collatz Conjecture for use in this
#class.
#
#The Joyner Conjecture proceeds as follows:
#
#Start with any number. If the number is divisible by 3,
#divide it by 3. Otherwise, add 2 to the number. Eventually,
#no matter what number you begin with, this series will run
#into 1 or 2. If it runs into 1, it will repeat 1-3 forever.
#If it runs into 2, it will repeat 2-4-6 forever.
#
#For example, imagine we started with the number 5:
#5 is not divisible by 3, so 5 + 2 = 7
#7 is not divisible by 3, so 7 + 2 = 9
#9 is divisible by 3, so 9 / 3 = 3
#3 is divisible by 3, so 3 / 3 = 1
#
#Start with 5, this sequence converges on 1 in 4 iterations:
#5 -> 7, 7 -> 9, 9 -> 3, 3 -> 1.
#
#Write a function called joyner. joyner should have one
#parameter, an integer. It should return the number of
#iterations required to reach either 1 or 2 for the first
#time.
#Add your code here!
#Below are some lines of code that will test your function.
#You can change the value of the variable(s) to test your
#function with different inputs.
#
#If your function works correctly, this will originally
#print: 4, 5, and 10, each on their own lines.
print(joyner(5))
print(joyner(15))
print(joyner(29))
def joyner(n):
count = 0
while(n!=1 and n!=2):
if(n%3 == 0):
n = n // 3
else:
n += 2
count += 1
return count


use python please #The Joyner Conjecture is a not-at-all famous mathematical #series inspired by the Collatz...
c++ The Collatz Conjecture is a conjecture in mathematics that concerns a sequence sometimes known as hailstone numbers. Given any positive integer n, the following term, n+1 is calculated as follows: If n is even, then n+1 is defined as n/2. If n is odd, then n+1 is defined as 3n + 1 The Collatz Conjecture states that, for any value of n, the sequence will always reach 1. Once the pattern reaches 1, it repeats indefinitely (3 * 1...
Assignment: Using the Fork System Call The Collatz conjecture concerns what happens when we take any positive integer n and apply the following algorthm: n={n / 2 , if n is even 3 * n + 1 , if n is odd The conjecture states that when this algorithm is continually applied, all positive integers will eventually reach 1. For example, if n = 35, the sequence is: 35, 106, 53, 160, 80, 40, 20, 10, 5, 16, 8, 4, 2,...
In python: Not sure how to do a Collatz function. Remember the Collatz function? If x is odd, then collatz(x) = 3 ⋅ x + 1 but if x is even then collatz(x) = x/2. (remember to use // to divide by 2) Start by writing a Collatz() function that returns the value for a given input. Test this function for all numbers from 1 to 10. Next write a Collatz2() method. This method should take in a single number...
Please answere using python language codes. Write a program to print out Collatz sequence for a user-supplied number. Prompt the user for a positive integer which will become the first number in the sequence. Next number in the sequence is derived as follows: If previous number is odd, the next number is 3 times the previous, plus 1. If previous number is even, the next number is half of the previous According to Collatz proposition, the sequence ultimately reaches 1...
CODE NEEDS TO BE IN PYTHON.
OLA 5: Collatz Sequence Function 12 17 34 Due: Fri Oct 19, 2018 by 11:59 PM-may be tumed in until Oct 26 by 1159 PM with reduced points (per Open Lab- Project guidance found in the course syllabus) Assignment id: ola5 Assignment type: Project Required Files: ola5.py, myout.log Lab description: In this you will explore the Collatz mathematical sequence. This sequence eventually converges to the value 1, regardless of the initial input Requirements: 1....
public static int[] collatz(int start, int numIterations) Given integer start and integer numIterations, return an array containing the Collatz sequence beginning with start up to numIterations. The Collatz function is defined by: 3n + 1 if n is odd n/2 if n is even Given start = 7 and numIterations = 3, this method returns [7, 22, 11, 34] TESTING: collatz(7,3) should return {7, 22, 11, 34} collatz(6,0) should return {6} collatz(6, 5) should return {6, 3, 10, 5, 16,...
A mathematical conjecture states that if we start with any positive number we can get to the value 1 by repeating 2 possible steps depending on the value of the current number. If the current value is even we divide the number by 2 and reapply the steps again (number / 2). If the number is odd we multiply the current number by 3 and add 1 to it and reply the previous steps again (number * 3 + 1)....
Language is Python 3, please include comments
Question 1 Write function collatz, that takes a positive integer x as input and prints the Collatz sequence starting at x. A Collatz sequence is obtained by repeatedly applying this rule to the previous number x in the sequence: 3/2 if x is even 3.2 +1 if x is odd. Your function should stop when the sequence gets to number 1. Note: It is an open question whether the Collatz sequence of every...
Try to get the code down to less than 40 lines. (PYTHON) import random fave_number = 1 # doing some calculations on this number new_fave = fave_number + fave_number new_fave = new_fave * 2 new_fave = new_fave ** 5 new_fave = new_fave + 123456 print(new_fave) # check if new_fave is divisible by 5 div_by_5 = False if (new_fave % 5 == 0): div_by_5 = True else: div_by_5 = False if (div_by_5 == True): print("Is new fave number divisible by...
Write a recursive function called freq_of(letter, text) that finds the number of occurrences of a specified letter in a string. This function has to be recursive; you may not use loops! CodeRunner has been set to search for keywords in your answer that might indicate the use of loops, so please avoid them. For example: Test Result text = 'welcome' letter = 'e' result = freq_of(letter, text) print(f'{text} : {result} {letter}') welcome : 2 e and A list can be...