WHAT DID THE VAMPIRE DO WHEN HE FAILED HIS MATH TEST RIDDLES WITH ANSWERS TO SOLVE - PUZZLES & BRAIN TEASERS

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The Sick Vampire Riddle

Hint:
To stop his coffin.
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Vampire Lunch Riddle

Hint:
At the casketeria.
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Vampire Skiing Riddle

Hint:
On Lake Eerie.
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A Tested Formula Of Love Riddle

Hint:
A candlelight dinner.
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Testimony Of Love Riddle

Hint:
An engagement proposal.
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New Testament Cars Riddle

Hint:
Because Jesus was a car-painter (carpenter)!
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The Constipated Mathematician

Hint:
He worked it out with a pencil
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Mathematicians And Ice Cream Riddle

Hint:
In a cone
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Vampire Turkey Riddle

Hint:
Grave-y.
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Drunk By A Vampire

Hint:
Blood
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Two Vampire Bats Meet

Hint:
Its love at first bite
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Standing My Test

Hint:
Time
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Where Vampires Live

Hint:
Dead ends
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Eye Test How Many 3s Riddle

Hint:
The answers for 'eye test how many 3s' puzzle ranges from 15 to 21. At first glance, most people only notice 15 threes in the image. First, you might notice that there are two threes on the number pad, as the number eight has also been replaced by a three. Then there are eight threes in the phone number. Many also notice that the battery charge is at 33% and the time is 3:33 PM.

However, if one looks closer at the name underneath the phone number, they will find three more 3s. This gives a total of 18 3s in the image. But there is one more hidden three that even observant people fail to notice. Underneath the number four on the keypad, the letter 'I' has been replaced with three as well. So, the total number of 3s in the image is 19.

However, depending on your interpretation of the puzzle, the number of 3s can also rise to 21. At the top left of the image, the bar signal and wifi signal also have three bars. Some people also consider the two signals to be a part of the riddle and raise the number of 3s to 21. So, the correct answer can be 19 or 21, depending on your interpretation of the question.
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How Many Batteries?

Hint:
7. If you break the batteries into 3 groups: Two groups of 3 and one group of 2. By doing this you guarantee that one of the groups has 2 working batteries. Both of the groups of 3 have 3 possible combinations of 2 batteries and the group of 2 only has 1 combination. So, 3 + 3 + 1 = 7 tries at most to find two working batteries.
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