Many things can create one, ...
[5130] Many things can create one, ... - Many things can create one, it can be of any shape or size, it is created for various reasons, and it can shrink or grow with time. What is it? - #brainteasers #riddles - Correct Answers: 34 - The first user who solved this task is Chandu Rajyaguru
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Many things can create one, ...

Many things can create one, it can be of any shape or size, it is created for various reasons, and it can shrink or grow with time. What is it?
Correct answers: 34
The first user who solved this task is Chandu Rajyaguru.
#brainteasers #riddles
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Even when the man is listening what wife liked for her birthday

A man asked his wife what she'd like for her birthday. "I'd love to be six again," she replied. On the morning of her birthday, he got her up bright and early and off they went to a local theme park. What a day! He put her on every ride in the park: the Death Slide, the Screaming Loop, the Wall of Fear, everything there was! Wow!
Five hours later she staggered out of the theme park, her head reeling and her stomach upside down. Right to a McDonald's they went, where her husband ordered her a Happy Meal with extra fries and a refreshing chocolate shake. Then it was off to a movie, the latest Star Wars epic, a hot dog, popcorn, soda, and M&Ms. What a fabulous adventure!
Finally she wobbled home with her husband and collapsed into bed. He leaned over and lovingly asked, "Well, dear, what was it like being six again?"
One eye opened. "You idiot, I meant my dress size."
The moral of this story: Even when the man is listening, he's still gonna get it wrong.
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Jean-Robert Argand

Born 18 Jul 1768; died 13 Aug 1822 at age 54.Swiss accountant and mathematician who was one of the earliest to use complex numbers, which he applied to show that all algebraic equations have roots. His name is associated with the Argand diagram, a geometrical representation of complex numbers as points in a Cartesian plane, with the real portion of the number on the x axis and the imaginary part on the y axis. He self-published this concept in an anonymous monograph (1806). Though talented in mathematics, he remained an amateur; his livelihood was asan accountant and bookkeeper. Although Argand's name became associated with this idea, the geometrical interpretation of complex numbers appeared earliest in work by Caspar Wessel (1787), first presented on 10 Mar 1797 to a the Royal Danish Academy of Sciences and published in 1799.«
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