Find number abc
[5739] Find number abc - If ca0aa - b8b70 = 486a find number abc. Multiple solutions may exist. - #brainteasers #math - Correct Answers: 35 - The first user who solved this task is Djordje Timotijevic
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Find number abc

If ca0aa - b8b70 = 486a find number abc. Multiple solutions may exist.
Correct answers: 35
The first user who solved this task is Djordje Timotijevic.
#brainteasers #math
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More from the Blonde Files #43214 of + or – 2.4 Million

A gorgeous young redhead goes into the doctor's office complaining about aches and pains in whichever part of her body she happened to touch.
The doctor looked at her completely puzzled, wondering what on earth could be wrong with such a young, vibrant-looking woman. 'Impossible!' he cried. 'Show me.'
The redhead took her finger, pushed on her left shoulder and screamed, and then she pushed her elbow, screaming even more. She pushed her knee, screaming yet again, and then she pushed her ankle, doing the same.
Appearing pensive for a few moments, the doctor suddenly had a great idea about what might be causing the problem. He asked, 'You’re not really a redhead, are you?
Seeming surprised at the question, the woman was at a loss as to why the doctor might be asking her this.
'Well no,' she replied, 'I'm actually a blonde. I got this new dye job because I was fed up of everyone thinking I’m some airhead… but what does that have to do with anything?'
'Ah – I thought you might be a blonde,' said the doctor while trying not to laugh.
'You don’t have aches and pains all over your body. The pain you’re feeling is because your finger is broken.'

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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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