By counting principle, we have orders 4,5,6,7 which has four options to choose from, and a fruit, apple, orange or pear, which has three options to choose from.
Multiply the number of options for sandwiches and fruits and we get
![\begin{gathered} 4\rightarrow\text{ number of options for sandwiches} \\ 3\rightarrow\text{ number of options for fruits} \\ 4\cdot3=12 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/w6fl47mhoktzk00sg6ftnt5h6lxy460il8.png)
Therefore, there are 12 number of lunch combinations.