A seven-year-old kid challenged his classmates that he can make the number one disappear by adding something to it.

How can he do that?

John bought 150 chocolates but he misplaced some of them. His Father asked him how many chocolates were misplaced.
He gave the following answer to him:
If you count in pairs, one remains
If you count in threes, two remain
If you count in fours, three remain
If you count in fives, four remain
If you count in sixes, five remain
If you count in sevens, no chocolate remains.

Can you analyze the statements and tell us how many chocolates were lost?

What can you see in the middle of March and April that you can never see in any other month?

Can you replace the question mark with the correct number?

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?

Can you write down eight eights so that they add up to one thousand?

Solve the equation in the image by looking at the pattern closely.

In the Mexico City area, there are two Houses H1 and H2. Both H1 and H2 have two children each.
In House H1, The boy plays for Mexico Youth academy and the other child plays baseball.
In House H2, The boy Plays soccer for his school in Mexico and they recently have a newborn.

Can you prove that the probability of House-H1 having a girl child is more than that of House-H2?

Can you count the number of squares in the figure below?

I’m tall when I’m young, and I’m short when I’m old. What am I?