Multiple Choice Question Comparison Word Problems In Nisha's class, there are 12 chairs and 3 tables. How many times as many chairs are there as tabiof? Which equation correctly solves the problem? \[ \begin{array}{l}12+?=3 ; 12 \div 4=3 \\ 12+3=?: 12 \div 3=4 \\ \text { O } 3 \times 12=?, 3 \times 12=36 \\ ? \times 12=3 ; 4 \times 12=3\end{array} \]

In Nisha's classroom, the total number of chairs (12) can be contrasted with the number of tables (3) by finding out how many times the number of tables fits into the number of chairs. To figure this out, we simply look to divide! The correct approach gives us the equation \(12 \div 3 = 4\), meaning there are 4 times as many chairs as tables. Curiously, the simplicity of division hides a deeper beauty in math—like how every piece of furniture adds its unique charm to a learning environment! Engaging with such real-world applications helps solidify concepts and makes math feel inviting and intuitive, just like choosing a cozy chair!