SOLUTION: what least number must be subtracted from 5694 to get a number exactly divisible by 43?

Algebra.Com
Question 621886: what least number must be subtracted from 5694 to get a number exactly divisible by 43?
Answer by raskvin(1)   (Show Source): You can put this solution on YOUR website!
5676 is is the largest multiple of 43 preceding 5694
hence 5694-5676=18 is the least no

RELATED QUESTIONS

What smallest number should be subtracted from the number 13456 to get a number divisible (answered by stanbon)
what is the least number which must be subtracted from 9600 so that the remaining number... (answered by Theo)
Find the least whole number that must be subtracted from 2525 to get the perfect... (answered by greenestamps)
What must be subtracted from 4x^3+16x^2-x+5 to obtain a polynomial which is exactly... (answered by ewatrrr)
What is the least number that must be added to 2000 so that the sum is divisible... (answered by Edwin McCravy)
1. Find the least perfect square number divisible by 3,4,5,6 & 8? 2. Find the least no.... (answered by jsmallt9)
1)what is the least number that can be added to 23,501 to make it divisible by 11?... (answered by math_helper)
Find the smallest that must be subtracted from 5912 to make it divisible by 15 (answered by Alan3354,Theo)
What number must be added to 479 to make it divisible by 23 (answered by ikleyn)