Using 4 different digits, what is the least sum you can get when you add two 2-digit numbers?
M motherof4 New member Joined Sep 16, 2011 Messages 2 Sep 16, 2011 #1 Using 4 different digits, what is the least sum you can get when you add two 2-digit numbers?
S soroban Elite Member Joined Jan 28, 2005 Messages 5,586 Sep 16, 2011 #2 Hello, motherof4! Using 4 different digits, what is the least sum you can get when you add two 2-digit numbers? Click to expand... Third-grade level? It takes a bit of reasoning ... quite a bit for an 8-year old. To get the least sum, we'd assume we'll use the four smallest digits: 0, 1, 2, 3. Then list all the pairs of two 2-digit numbers that can be made. (And we assume that a number may not begin with zero.) . . \(\displaystyle \begin{array}{cc}\text{Numbers} & \text{Sum} \\ \hline 10,\,23 & 33\\ 10,\,32 & 42 \\ 20,\,13 & 33 \\ 20,\,31 & 51 \\ 30,\,12 & 42 \\ 30,\,21 & 51 \end{array}\) The least sum is 33.
Hello, motherof4! Using 4 different digits, what is the least sum you can get when you add two 2-digit numbers? Click to expand... Third-grade level? It takes a bit of reasoning ... quite a bit for an 8-year old. To get the least sum, we'd assume we'll use the four smallest digits: 0, 1, 2, 3. Then list all the pairs of two 2-digit numbers that can be made. (And we assume that a number may not begin with zero.) . . \(\displaystyle \begin{array}{cc}\text{Numbers} & \text{Sum} \\ \hline 10,\,23 & 33\\ 10,\,32 & 42 \\ 20,\,13 & 33 \\ 20,\,31 & 51 \\ 30,\,12 & 42 \\ 30,\,21 & 51 \end{array}\) The least sum is 33.