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divisiblebym.txt
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divisiblebym.txt
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Count the numbers divisible by ‘M’ in a given range
Last Updated: 18-07-2019
A and B are two numbers which define a range, where A <= B. Find the total numbers in the given range [A … B] divisible by 'M'
Examples:
Input : A = 25, B = 100, M = 30
Output : 3
Explanation : In the given range [25 - 100],
30, 60 and 90 are divisible by 30
Input : A = 6, B = 15, M = 3
Output : 4
Explanation : In the given range [6 - 15],
6, 9, 12 and 15 are divisible by 3
Recommended: Please solve it on “PRACTICE” first, before moving on to the solution.
Method 1 : [Brute-force]
Run a loop from A to B. If a number divisible by ‘M’ is found, increment counter.
Below is the implementation of above method:
C/C++
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// Program to count the numbers divisible by
// M in a given range
#include <bits/stdc++.h>
using namespace std;
int countDivisibles(int A, int B, int M)
{
// Variable to store the counter
int counter = 0;
// Running a loop from A to B and check
// if a number is divisible by M.
for (int i = A; i <= B; i++)
if (i % M == 0)
counter++;
return counter;
}
// Driver code
int main()
{
// A and B define the range, M is the dividend
int A = 30, B = 100, M = 30;
// Printing the result
cout << countDivisibles(A, B, M) << endl;
return 0;
}
Java
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// Java program to count the numbers divisible by
// M in a given range
import java.io.*;
class GFG {
// Function to count the numbers divisible by
// M in a given range
static int countDivisibles(int A, int B, int M)
{
// Variable to store the counter
int counter = 0;
// Running a loop from A to B and check
// if a number is divisible by M.
for (int i = A; i <= B; i++)
if (i % M == 0)
counter++;
return counter;
}
// driver program
public static void main(String[] args)
{
// A and B define the range, M is the dividend
int A = 30, B = 100, M = 30;
// Printing the result
System.out.println(countDivisibles(A, B, M));
}
}
// Contributed by Pramod Kumar
Python3
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# Program to count the numbers
# divisible by M in a given range
def countDivisibles(A, B, M):
# Variable to store the counter
counter = 0;
# Running a loop from A to B
# and check if a number is
# divisible by M.
for i in range(A, B):
if (i % M == 0):
counter = counter + 1
return counter
# Driver code
# A and B define the range,
# M is the dividend
A = 30
B = 100
M = 30
# Printing the result
print(countDivisibles(A, B, M))
# This code is contributed by Sam007.
C#
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// C# program to count the numbers
// divisible by M in a given range
using System;
public class GFG {
// Function to count the numbers divisible by
// M in a given range
static int countDivisibles(int A, int B, int M)
{
// Variable to store the counter
int counter = 0;
// Running a loop from A to B and check
// if a number is divisible by M.
for (int i = A; i <= B; i++)
if (i % M == 0)
counter++;
return counter;
}
// driver program
public static void Main()
{
// A and B define the range, M is the dividend
int A = 30, B = 100, M = 30;
// Printing the result
Console.WriteLine(countDivisibles(A, B, M));
}
}
// This code is contributed by Sam007
PHP
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<?php
// PHP Program to count the
// numbers divisible by
// M in a given range
function countDivisibles($A, $B, $M)
{
// Variable to store the counter
$counter = 0;
// Running a loop from
// A to B and check
// if a number is
// divisible by M.
for ($i = $A; $i <= $B; $i++)
if ($i % $M == 0)
$counter++;
return $counter;
}
// Driver Code
// A and B define the range,
// M is the dividend
$A = 30;
$B = 100;
$M = 30;
// Printing the result
echo countDivisibles($A, $B, $M), "\n";
// This code is contributed by ajit
?>
Output:
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