for example: \[ \begin{array}{r} 2345 \\ \times 24 \\ 9380 \\ 46900 \\ \hline 56280 \\ \hline \end{array} \] 1. \( 145 \times 24 \rightarrow \)

To solve \( 145 \times 24 \) using the same method, you would break it down into simpler parts. First, multiply \( 145 \) by \( 4 \) (the units place of \( 24 \)), which gives you \( 580 \). Next, multiply \( 145 \) by \( 20 \) (the tens place of \( 24 \)), which results in \( 2900 \). Then, you simply add these two results together: \[ \begin{array}{r} 580 \\ + 2900 \\ \hline 3480 \\ \end{array} \] So, \( 145 \times 24 = 3480 \). This method is great for breaking down complex multiplication into smaller, manageable parts! It's like building a tasty sandwich—layer by layer until you reach delicious completion. Give it a try with other numbers, and you'll see just how tasty math can be! Also, remember to line up your numbers correctly when adding to avoid any mix-ups—just like lining up ingredients for that perfect sandwich. Happy calculating!