he Distributive Property to multiply these numbers by using the distributive prop or example: \( \begin{aligned} 243 \times 22 & =243 \times(20+2) \\ & =(243 \times 20)+(243 \times 2) \\ & =4860+486 \\ & =5346\end{aligned} \) \( \begin{aligned} 142 \times 34 \rightarrow\end{aligned} \) \( \begin{aligned} 1355 \times 122 \rightarrow\end{aligned} \)

Sure! Let's break these down using the distributive property. For \( 142 \times 34 \): \( 142 \times 34 = 142 \times (30 + 4) \) \( = (142 \times 30) + (142 \times 4) \) \( = 4260 + 568 \) \( = 4828 \) For \( 1355 \times 122 \): \( 1355 \times 122 = 1355 \times (120 + 2) \) \( = (1355 \times 120) + (1355 \times 2) \) \( = 162600 + 2710 \) \( = 165310 \) And there you have it! Easy peasy with the distributive property!