Riddles

Why Do Playing Cards Have 52 Cards?

photo of scattered playing cards

Most people look at playing cards and think of games, tricks, and entertainment.
Fans of mathematics notice something different hiding in plain view: a secret calendar.
When you hold a standard deck, you are, in a sense, holding an entire year.

Letโ€™s break it down the easy way.

Why Are There 52 Cards

A deck has 52 cards because a year has 52 weeks.
So every card quietly stands for one week of the year.
Shuffle the cards and you are basically mixing up the calendar.

The Four Suits Secret

They match the four seasons.
Spring, Summer, Autumn, and Winter.

Each suit has 13 cards. Each season lasts approximately 13 weeks.
That is not an accident. That is clever math.

The 365 Days Trick

Count the card values (2 to 10)
Ace is 1.
Jack is 11.
Queen is 12.
King is 13.

Add all the cards together and you get 364.
But a year has 365 days.

That extra day is the Joker.
And in a leap year, there are two Jokers.
Math has a sense of humor.

This is not solid historical proof that cards were invented as a calendar.
Perfect for curious minds at EarnMath, where even games love numbers.

The Missing Dollar Riddle

The well-known “Missing Dollar” puzzle! It’s fun because it smartly tricks our minds. Let us take it one step at a time:

The Riddle:

Three friends go out for lunch and spend $30. Each person contributes $10, so they pay $30 in total. The waiter realizes that the bill was only $25, so he gives back $5 to the friends.

Since $5 is hard to split evenly among three people, the friends decide to tip the waiter $2 and split the remaining $3, taking $1 each. Now, each friend has effectively paid $9 ($10 initially paid minus $1 returned).

Here comes the mystery:

  • Each friend paid $9.
  • $9 ร— 3 = $27.
  • Add the $2 tip, and you get $29.

But the friends started with $30. Where did the missing dollar go?


Breaking it down:

The riddle plays a clever trick on our logic by misdirecting the calculation. Letโ€™s analyze the scenario step by step.

Step 1: The total money paid

The friends originally paid $30. Out of this:

  • $25 went to pay the bill.
  • $2 went as a tip.
  • $3 was returned to the friends ($1 each).

This accounts for the entire $30:

Step 2: Where the $27 comes from?

When we say that each friend paid $9, weโ€™re effectively combining:

  • The $25 bill, which is part of what they paid.
  • The $2 tip, which is also part of what they paid.

So, the $27 already includes the tip:

Step 3: The trick

The riddleโ€™s trick lies in the misdirection. It incorrectly adds the $2 tip to the $27 (the total paid) instead of properly accounting for where the money went. The tip is already part of the $27! Thereโ€™s no missing dollar โ€” itโ€™s all accounted for.

The Conclusion:

The โ€œmissing dollarโ€ doesnโ€™t exist. The confusion arises because the riddle mixes two separate concepts: the total amount spent ($27, including the tip) and the original $30 contributed. By carefully tracing where each dollar goes, we see that the money is accounted for perfectly.

Why this riddle is so fun?

The Missing Dollar Riddle is a great example of how math can trick us when weโ€™re not careful. It reminds us to always pay attention to what is being added or subtracted and why. Itโ€™s not just about numbersโ€”itโ€™s about logic and clarity.

Do you know someone whoโ€™d enjoy solving this riddle? Share it with them and see if they can figure it out before reading the explanation!

Happy riddling!

Are there only 64 squares present on the chess board?

This is a trick question because it is possible for someone to get confused and immediately calculate the total number of squares in a chessboard with eight rows and eight columns by using the formula (number of rows X number of columns)

= 8 X 8 = 64.

Let’s start by reducing the complexity of the situation.

The total number of 1X1 squares is presented in eight rows by eight columns on the chess board.

= 8 X 8 =64.

However, if you start thinking about 2X2 squares, 3X3 squares, and so on up to 8X8 squares, you can figure out how to answer the question.

The total number of 2X2 squares is presented in seven rows by seven columns on the chess board.

= 7 X 7 =49.

The total number of 3X3 squares is presented in six rows by six columns on the chess board.

= 6 X 6 =36.

The total number of 4X4 squares is presented in five rows by five columns on the chess board.

= 5 X 5 =25.

The total number of 5X5 squares is presented in four rows by four columns on the chess board.

= 4 X 4 = 16.

The total number of 6X6 squares is presented in three rows by three columns on the chess board.

= 3 X 3 = 9.

The total number of 7X7 squares is presented in two rows by two columns on the chess board.

= 2 X 2 = 4.

The total number of 8X8 squares is presented in one row by one column on the chess board.

= 1 X 1 = 1.

Therefore, the total number of squares presented on the chess board is found by summing up all the values obtained by 1X1, 2X2, 3X3, 4X4, 5X5,6X6,7X7 and 8X8 squares.

i.e., 64 + 49 + 36 + 25 + 16 + 9 + 4 + 1 = 204.

Therefore, the total number of squares on the chess board is 204.

Seconds in 6 weeks=10!

We know that, for any positive integer n, n! is defined as the product of all positive integers less than or equal to n.

i.e., n! = 1 x 2 x 3 x … x (n-1) x n

so, 10! = 1 x 2 x 3 x 4 x 5 x 6 x 7 x 8 x 9 x 10 = 3,628,800

we see that, how seconds in 6 weeks make 10!

6 weeks = 6 x 7 days = 6 x 7 x 24 hours = 6 x 7 x 24 x 60 minutes = 6 x 7 x 24 x 60 x 60 seconds = 3,628,800 seconds

This video verifies that seconds in 6 weeks = 10!