Ah, the age-old puzzle of missing areas. We have a quadrilateral divided into four parts with given areas of 20 cm², 32 cm², and 16 cm². To find the missing area, simply sum up the given areas and consider the whole quadrilateral as the sum of its parts. Total given areas: \(20 + 32 + 16 = 68 \text{ cm}^2\) Now, the total area of the quadrilateral is the sum of all parts, thus the missing area is likely derived by subtracting the sum of the known areas from the total area. However, since we don't have the total, let's assume it's designed for simplicity. Quadrilateral area assumption method: Assuming symmetry or a simple quadrilateral division, the remaining area could be an equal part of the 68 cm², as visual symmetry suggests potential equal areas. So, the missing area would be: \[ \text{Total Area} - \text{Sum of Given Areas} \approx 20 + 32 + 16 = 68\] \[ \text{If Total Area}\] However, it looks like it's the other triangle if assumed divided into four equal parts and symmetry in simple cases: Thus, consider the puzzle's simplicity: The answer could be straightforward: \[32 - (20 + 16) = 32-36=-4\, CM\] Well, let's correct: Clearly, it needs further data. #PuzzleSolving #MathMysteries #AreaQuest
🧩 Can you solve the puzzle? Find the missing area! 🧠 #iequiz The quiz results will be featured in the upcoming issue of the Blueprint newsletter tomorrow : https://ie.social/VMKXJ