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Problem Seven: Coin Mismatch

You have 101 coins, 50 of which are X and the rest are Y. X coin weights 1g more than Y coin. You have a balance to calculate the difference of two sides in gram. If you have to choose one coin from this 101 coins, how can you know whether it’s X or Y? How do you do this using the balance the least number of times?

Problem Six: Matchstick Magic

You have 6 matchsticks of equal length. How do you make 4 triangles without crossing any matchstick (so that the ends form corners exactly)?

Problem Five: had had had had

Add puctuations to the following sentence to make it grammatically correct.

Billy while Bob had had had had had had had had had had had a better effect on the teacher.

Problem Four: Crossing River

There are 7 people and 1 animal, Allen and his sons John and Chan, Percy and his sons Thomas and Donald, a hunter and a wolf on one side of the river. There is a boat which can carry 2 people at any time. Only Allen, Percy and the hunter can row the boat. How do they all cross the river without being killed if
1. The wolf will eat everyone if the hunter is not there.
2. Allen will eat Thomas and Donald if Percy is not there.
3. Percy will eat John and Chan if Allen is not there.

Have you heard of the Four Squares Theorem? It states that every non-negative integer can be expressed as the sum of four squares.

Complete the following equality:

SQUARE + SQUARE + SQUARE + SQUARE = NUMBER

Problem Two: I Like Spam

Replace the following letters with digits to satisfy the equation.

SPAM+SPAM+SPAM+SPAM+SPAM+SPAM=EMAIL

There is a hat with three pancakes in it: One is golden on both sides, one is brown on both sides, and the third is golden on one side and brown on the other. You take out one pancake, look at only one side, and observer that it is brown. What is the probability that the other side is also brown?

Problem Ten: You Made It!

What expression is represented here?

Justice without the ice, in (past, present and future)

Problem Nine: Chuck Norris

If Chuck Norris could roundhouse kick 13514 men in 2 minutes, 231513514 women in 2 minutes, and 38912418514 children in 2 minutes, how many dogs could he roundhouse kick in 10 minutes?

Problem Eight: Tom’s Brain

Fill in the blanks, such that the blanks marked (1) are the same word, and the blanks marked (2) are also the same word.

Tom has something wrong with his brain. After medical examination, the doctor told him:

“Your brain has two parts: one is (1), and the other is (2). Your (1) brain has nothing (2), Your (2) brain has nothing (1).

Problem Seven: Sky Drift

I cry when I’m sad
I make loud noises when I’m mad
I send light to the sky
So tell me, what am I?

Problem Six: Sound of Fitness

I’m a ten-letter word, but when I am heard,
It is a surprise, but I’m half that size.

My first sound is found when half isn’t around.
When a pair is amiss, the other is called this.

The second has one where normally two form a pair.
You will get the nod if you look in a pod.

Together, my fifth and third hold music that is heard.
A pair you are seeking, alphabetically speaking.

And the fourth sound, it will be found
If you look where I send, in the middle of end.

What word am I?

Problem Five: License Plate

The last three digits of Allison’s license plate have a product of 360. The sum of the digits is 22 and the digits are in order from the least to greatest. What are the three digits of her license plate?

In a game of Swaff, players have 1 turn to roll 2 dice, to achieve a total number that is a multiple of 3. If the combined number is NOT a multiple of three, the player is out. If it is, he/she goes on to the next round. If no players get a multiple of 3, in any round, the game is over in a tie.

Example: John rolls a 2 and a 4. Total score is 6 - a multiple of 3. John would then move on to the next round.

Lets say that John, Sally, Suzan, and Jimmy were playing a game of Swaff. What is the probability that the game ends the first round as a tie?

Problem Three: Mystery of Pearls

Joseph went into the Jewel’s Jewelry shop to buy a gift for his girlfriend, Amber. He knew that she loved pearls of any color; it made no difference to her. After a bit of looking, a young lady came over and asked, “May I help you?” He glanced up and said, “Yes, I am looking for a real pearl necklace. Amber’s birthday is coming up and I want to get something she would love.”

She nodded to him, and said, “Well, we have a great selection of pearl jewelry over here. We also have this beautiful white pearl necklace. The pearls are real,” she said as she pulled it out from under the counter to show it to him. He touched it and rubbed it some. The gold chain inlaid with small white pearls was beautiful. “You’re positive they are real?” he asked as he glanced at her. “Yes, sir, they are real pearls; we don’t sell imitation jewelry here.” He nodded and said, “I’ll take it, and can you gift wrap it please?” he said as he pulled out his wallet and paid for it.

At Amber’s birthday party she opened his gift. She hugged him and cried for the gift he gave her.

Later, Joseph told Amber that the pearls in the necklace were real and not imitations. Amber laughed, “Who told you that?” He looked a little upset, “The lady at Jewel’s Jewelry did.” Amber said nothing for a few moments and then said, “She lied to you, these aren’t real, but imitation pearls.”

How did Amber know that the lady at Jewel’s Jewelry lied to Joseph?

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