Find a two digit number that, when divided by $2,3,4,5$ gives remainder of $1,1,3,0$.
Can it be solved by chinese remainder theorem? How?
Find a two digit number that, when divided by $2,3,4,5$ gives remainder of $1,1,3,0$.
Can it be solved by chinese remainder theorem? How?
If $a$ is the number that gives $1,1,3,0$ when divided by $2,3,4,5$ then $a+5$ is divisible by $2,3,4,5$. Which means $a+5$ is divisible by $60$.