This problem is a programming version of Problem 38 from projecteuler.net
Take the number and multiply it by each of , , and :
By concatenating each product we get the to pandigital, . We will call the concatenated product of and
The same can be achieved by starting with and multiplying by , , , , and , giving the pandigital, , which is the concatenated product of and . Let's call 9 as the Multiplier
The similar process can be shown for to pandigital also. when multiplied by gives which is pandigital.
You are given and where = or , find the multipliers for that given below and print them in ascending order.
Input contains two integer and .
Print the answer corresponding to the test case.