You need to move 3 matchsticks to form 2 squares in this challenge

Do you consider yourself a quick-thinking and efficient person? This is certainly a very difficult question to answer, but perhaps through this logical thinking challenge be possible! After all, here you will need to find the only solution to the proposed problem, which is to create two squares by moving only three matchsticks. Keep reading and give it a try.

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Understand how the challenge works

In the image above you can find some matchsticks in different positions on the screen. In this case, it will be necessary to change their positions to build two geometric figures, in this case, two squares.

However, there is a restriction here that ends up making life difficult for many people, which is the limit of being able to move only three matchsticks. So, instead of rearranging the image in its entirety, you will need to find the solution within the established limit.

Also, be aware that there is only one possible solution, so just moving three specific sticks will change the image. Therefore, look carefully at the image and think about the possible combinations to form the figures, without having to move all the sticks.

What is the correct solution?

Certainly, not everyone can solve this riddle the first time, even more so when you have inexperience with challenges like this. However, this is not a reason to be discouraged, as several studies show that practice and mental stimulation through similar challenges can help you get better at this task.

challenge answer

So, if you didn't succeed in this challenge, then take the opportunity to look for new games and riddles and your performance will certainly improve. Even so, your curiosity might make you want to know once and for all which toothpick to move.

In this case, note that by moving the three sticks that are in the left corner, and that already form a square, it will be possible to build two squares. As a result, you'll have a figure inside the other, but without a doubt, they are two different squares as the challenge proposes. Now, check out the image below to better visualize the solution!