Which of these is an example of the commutative propert \( \begin{array}{ll}12 \times 1=12 & \text { ii) } 6+7=15-2 \\ 21 \div 3=3+4 & \text { iv) } 14+4=4+14 \\ \text { Which of these does not show } & \text { the commutative property? } \\ 22 \times 4=4 \times 22 & \text { ii) } 12-4=2 \times 4 \\ 5+6=11=6+5 & \text { iv) } 31+72=72+31\end{array} \)
Upstudy AI Solution
Answer
Solution

Sign in to Unlock Answers for Free!
A Learning Platform Trusted by Millions of Real Students and Teachers.

Answered by UpStudy AI and reviewed by a Professional Tutor
The Deep Dive
Did you know that the commutative property applies not just to addition and multiplication, but to our everyday lives? Picture this: you can rearrange your dining table for a dinner party! It doesn’t matter whether you sit at the head of the table or the side; you’ll still enjoy a good meal with great company. This versatility reflects the commutative nature of these operations. When it comes to spotting the odd one out in your list, it can be a bit tricky! The key is understanding that the commutative property allows you to switch numbers around in addition and multiplication without changing the result. However, subtraction (like in \(12-4=2\times4\)) and division don’t share this trait, that’s why it doesn’t show the commutative property. So keep an eye out for those non-commutative sneaks!