How to resolve the algorithm Digital root step by step in the Nanoquery programming language

Published on 12 May 2024 09:40 PM

How to resolve the algorithm Digital root step by step in the Nanoquery programming language

Table of Contents

Problem Statement

The digital root,

X

{\displaystyle X}

, of a number,

n

{\displaystyle n}

, is calculated: The additive persistence is the number of summations required to obtain the single digit. The task is to calculate the additive persistence and the digital root of a number, e.g.: The digital root may be calculated in bases other than 10.

Let's start with the solution:

Step by Step solution about How to resolve the algorithm Digital root step by step in the Nanoquery programming language

Source code in the nanoquery programming language

def digital_root(n)
	ap = 0
	n = +(int(n))
	while n >= 10
		sum = 0
		for digit in str(n)
			sum += int(digit)
		end
		n = sum
		ap += 1
	end
	return {ap, n}
end

println "here"

if main
	values = {627615, 39390, 588825, 393900588225, 55}
	for n in values
		aproot = digital_root(n)
		println format("%12d has additive persistence %2d and digital root %d.", n, aproot[0], aproot[1])
	end
end

  

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