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# Check whether product of digits at even places of a number is divisible by K in Python

Suppose we have a number n, and another number k, we have to check whether the product of digits at even places of n is divisible by k or not. Places are started counting from right to left. Right most is at place 1.

So, if the input is like n = 59361, then the output will be True as (1*3*5) is divisible by 3.

To solve this, we will follow these steps −

- digit_count := digit count of given number n
- prod := 1
- while n > 0, do
- if digit_count is even, then
- prod := prod * last digit of n

- n := quotient of (n / 10)
- digit_count := digit_count - 1

- if digit_count is even, then
- if prod is divisible by k, then
- return True

- return False

Let us see the following implementation to get better understanding −

## Example Code

from math import log10 def solve(n, k): digit_count = int(log10(n))+1 prod = 1 while n > 0 : if digit_count % 2 == 0 : prod *= n % 10 n = n // 10 digit_count -= 1 if prod % k == 0: return True return False n = 59361 k = 3 print(solve(n, k))

## Input

59361, 3

## Output

True

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