BAL THAT CAN ROLL RIDDLES WITH ANSWERS TO SOLVE - PUZZLES & BRAIN TEASERS

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Riddles and Answers © 2024

Eat Me With A Spoon Riddle

Hint:
Kiwi
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Dinosaurs Playing Soccer

Hint:
A dino-score!
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Before A Movie Man Riddle

Hint:
Iron
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Baseball To The Face Riddle

Hint:
He threw the ball up.
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Surprise Birthday Party Riddle

Hint:
This one is best solved working backwards, the last part David spent half of what was left plus $1.00 on candy and then was out of money. That means he must have spent $2.00 on Candy as $1.00 was half of what he had using the same logic backwards: $2.00 on candy $6.00 on Balloons and Streamers $12.00 on the cake Total of $20.00.
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Not Darth Vader Riddle

Hint:
The moon
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A Complicated Coop Riddle

Hint:
It didn't because roosters don't lay eggs.
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The Jelly Role Riddle

Hint:
It saw the apple turn over.
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Birthday Comb Riddle

Hint:
"Thanks. I'll never part with it!"
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Changing The Tp Riddle

Hint:
We dont know its never happened.
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The Thunder Beneath Riddle

Hint:
I am a Volcano.
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The Color Of Snooker Riddle

Hint:
Red
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Quitting The Soccer Team

Hint:
It was tired of being kicked around.
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Accepting The Bet Riddle

Hint:
Yes, you should accept the bet. Simply because the odds of picking two relatively prime numbers are 60%. It is a win-win situation for you if you keep playing.
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Losing A New York Bet

Hint:
This problem can be best solved using the pigeonhole principle.

The argument will go like this:
Assume that all the non-bald people in NYC have different number of hairs on their head. The population is about 9 million and let us assume that there are 8 million among them who are not bald.

Now, those 8 million people need to have different number of hairs. On an average, people have just 100, 000 hairs on their head. If we keep on assuming that there is someone with just one hair, someone with two, someone with three and so on, there will be 7, 900, 00 other people left who will have more than 100, 000 hairs on their head and need different number of hairs.

Now, as per this assumption, if we keep increasing one hair for each person, to make everybody hair different in numbers, we will come across someone with 8, 000, 000 hairs. But that is practically impossible (even 1, 000, 000 is impossible). Thus there must be two people who are having same number of hairs.
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