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?
You surely would not have thought that this could be that simple. It is like you are just trashing this image after thinking so much. But yeah that's how you have to do it.
There is a Pi picture attached here. We have given dotted lines over the places where you have to cut it. Now you will have five different pieces. Can you join these pieces in a manner that it becomes a square?
Here is one of the way to do it. Can you find any other way?
When monkey rotate the gear, which mark will be hit 1 or 2 ?
2
As we know the gears in contact will always going to rotate in the opposite directions.
As you can see in the picture, 20 matchsticks have been used to form five squares. What you have to do is move two of the matchsticks in a manner that seven squares are formed.Please note that you cannot overlap the matches or break them. The squares can be on any size but they must be closed squares.
As you can see in the picture, we have just moved two of the matchsticks and now we have seven squares of 1x1, 2x2 and 3x3 sizes.
In a university, a professor gave a set of three problems to the three brilliant most students of his class. See the image for the questions.
We know that everybody has got two questions right and one wrong.
Now if the first student got the first question wrong, then the second one must have that question as wrong two since both answers are the same.
Now if that is true, then we are having two different correct answers for the second and third question.
Thus, the first and second student must be correct with the first question.
Keep on applying the same logic and you will reach to the conclusion that the correct answers are:
Two for the first question
Three for the second question and
Two for the third question.
Can you arrange the six given marbles in a manner that each one of them is touching all four marbles of different colors?
To make it happen, you must arrange the marbles as the vertices of an octahedron. See the image for reference.
Find out the number of circles in the given picture.
There are 17 circles in this picture.
You can easily place the one in the middle. Just concentrate on that for a bit and you will know what other 16 circles are present in the picture.
See the given image carefully. What you have to do is move the blue checkers in the position of the black checkers and vice versa. You are only allowed to move the checker to an adjacent empty space. Do it in the least possible moves.
1 -> 4
6 -> 1
2 -> 6
5 -> 2
4 -> 5
Of course, you can do in a different manner, this is just one of the possible solution with least number of moves.
As we can see there are seven square in the picture below.
Can you move four match sticks to form 9 squares ?
The Matchsticks Riddle can be solved as shown below.
Can you find a relation between the given figures and find the missing number?
29
The center number is the product of the largest cornering numbers minus the square of the smallest one.
Thus the number is:
45 – 16 = 29