What Do You Call A Witch That Lives On The Beach? Riddle Answer: Check What Do You Call A Witch That Lives On The Beach? Riddle Answer

Updated: Oct 20,2020 06:24 GMT

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Try What do you call a witch that lives on the beach? Riddle

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Here is the What do you call a witch that lives on the beach? Riddle for you! 

Read the What do you call a witch that lives on the beach? Riddle given below and to solve the puzzle. It’s really fun! 

What do you call a witch that lives in the beach?

Can you guess the riddle?

What is the answer to the What do you call a witch that lives on the beach? Riddle?

Check whether the answer you guess is what given below:

The answer for What do you call a witch that lives on the beach? Riddle is “Sandwitch.”

Explanation:

In this riddle, the one who is trying to solve must read between the lines carefully. Sandwitch is the witch that llives on the beach because beach consists of sand.

What do you call a witch that lives on the beach? Riddle - FAQ's

1. Three goddesses were sitting in an old Indian temple. Their names were Truth (always telling the truth), Lie (always lying) and Wisdom (sometimes lying). A visitor asked the one on the left: "Who is sitting next to you?" "Truth," she answered. Then he asked the one in the middle: "Who are you?" "Wisdom." Lastly, he asked the one on the right: "Who is your neighbour?" "Lie," she replied. And then it became clear who is who.

Let's assign a letter to each goddess. We get these sentences.
1. A says: B is Truth.
2. B says: I am Wisdom.
3. C says: B is Lie.
First sentence hints that A is not Truth. Second sentence is not said by Truth either, so C is Truth. Thus the third sentence is true. B is Lie and A is Wisdom.

2. Three tourists have an argument regarding the way they should go. Hans says that Emanuel lies. Emanuel claims that Hans and Philip speak the same, only doesn't know whether truth or lie. So who is lying for sure?

The only one who is lying for sure is Philip. Hans speaks probably the truth and Emanuel lies. It can be also the other way, but since Hans expressed himself before Emanuel did, then Emanuel's remark (that he does not know whether Hans is lying) is not true.

3. Imagine there are 3 coins on the table: gold, silver, and copper. If you make a truthful statement, you will get one coin. If you make a false statement, you will get nothing. What sentence can guarantee you getting the gold coin?

"You will give me neither copper nor silver coin." If it is true, then I have to get the gold coin. If it is a lie, then the negation must be true, so "you give me either copper or silver coin", which would break the given conditions that you get no coin when lying. So the first sentence must be true.

4. Something to relax. A slim young man asked a girl on a date: "I say something. If it is truthful, will you give me your photo?" "Yes," replied miss. "And if it is a lie, do not give me your photograph. Would you promise that?" The girl agreed. Then the chap said such a sentence, that after a little while of thinking she realized, that if she wanted to honor her promise, she wouldn't have to give him a photo but a kiss. What would you say (if you were him) to be kissed and so on?

You could say for instance this sentence: "You will give me neither your photo nor a kiss."

5. Thinking about the treasure, the gringo forgot what day it was, so he asked four aborigines and got these answers: A: Yesterday was Wednesday. B: Tomorrow will be Sunday. C: Today is Friday. D: The day before yesterday was Thursday. Because everything you need to know is how many people lied, I will not tell. What day of the week was it?

The important thing was what we did not need to know. So if we knew how many people lied we would know the answer. And one more thing - B and D said the same.
If all of them lied, there would be 4 possible days to choose from (which one is not clear).
If only one of them spoke the truth, it could be A or C, so 2 possible days (not clear again).
If two of them were honest, it would have to be B and D saying that it was Saturday.
Neither 3 nor all 4 could have been honest because of an obvious conflict.
So it was Saturday.


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