If TWITTER is coded as VAOBD...
[3160] If TWITTER is coded as VAOBD... - If TWITTER is coded as VAOBDQF, WHATSAPP is coded as YLGBCMDF, then, what will be the code for FACEBOOK? - #brainteasers #wordpuzzles #riddles - Correct Answers: 46 - The first user who solved this task is On On Lunarbasil
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If TWITTER is coded as VAOBD...

If TWITTER is coded as VAOBDQF, WHATSAPP is coded as YLGBCMDF, then, what will be the code for FACEBOOK?
Correct answers: 46
The first user who solved this task is On On Lunarbasil.
#brainteasers #wordpuzzles #riddles
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Golden Saloon

A guy comes home completely drunk one night. He lurches through the
door and is met by his scowling wife, who is most definitely not happy.
"Where the hell have you been all night?" she demands.
"At this new bar," he says. "The Golden Saloon. Everything there is golden.
It's got huge golden doors, a golden floor and even the urinal's gold!"
The wife still doesn't believe his story, and the next day checks the
phone book, finding a place across town called the Golden Saloon.
She calls up the place to check her husband's story.
"Is this the Golden Saloon?" she asks when the bartender answers the
phone.
"Yes it is," bartender answers.
"Do you have huge golden doors?"
"Sure do." "Do you have golden floors?"
"Most certainly do."
"What about golden urinals?"
There's a long pause, then the woman hears the bartender yelling,

"Hey, Duke, I think I got a lead on the guy that pissed in your saxophone last night!"

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Srinivasa Ramanujan

Born 22 Dec 1887; died 26 Apr 1920 at age 32. Srinivasa Aiyangar Ramanujan was an Indian mathematician who did notablework on hypergeometric series and continued fractions. In number theory, he discovered properties of the partition function. Although self-taught, he was one of India's greatest mathematical geniuses. He worked on elliptic functions, continued fractions, and infinite series. His remarkable familiarity with numbers, was shown by the following incident. While Ramanujan was in hospital in England, his Cambridge professor, G. H. Hardy, visited and remarked that he had taken taxi number 1729, a singularly unexceptional number. Ramanujan immediately responded that this number was actually quite remarkable: it is the smallest integer that can be represented in two ways by the sum of two cubes: 1729=13+123=93+103.«
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