You can move only two matchsticks in the given picture. What is the highest number you can form by doing it?
Can you count the number of squares in the figure below?
Can you count the number of rectangles on a chessboard?
In the given picture, you can find a square in the centre and four open squares. Can you form three closed squares by just moving three sticks from their positions respectively?
In the formation, you can see a few arranged matchsticks. Can you form three squares by moving just three matchsticks?
By adding four matchsticks, can you divide the square shown in the picture into two equal parts?
As you can see in the picture, you have a hole with dimensions 9 ft x 2 ft Also available is a wooden board with dimensions 6 ft x 3 ft Now you have to cover the hole with this board and you are allowed to cut the board into two pieces. Please see that the hole is completely covered and the boards should not overlap or extend beyond the edge. How will you cut the board?
Out of the nine cats that you can see in the picture, there are only two that are completely identical. Can you find them out?
Here is a Swiss Cross. You have to make two straight cuts in the figure so that it is divided into four congruent pieces. Also, you should be able to join these pieces into a square then. Can you accept this challenge?
