Find number abc
[4868] Find number abc - If b745a - c56a0 = ac8ba find number abc. Multiple solutions may exist. - #brainteasers #math - Correct Answers: 29 - The first user who solved this task is Djordje Timotijevic
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Find number abc

If b745a - c56a0 = ac8ba find number abc. Multiple solutions may exist.
Correct answers: 29
The first user who solved this task is Djordje Timotijevic.
#brainteasers #math
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What Commandment?

A man was upset because he had lost his favorite hat. Instead of buying a new one, he decided that he would go to church that Sunday and steal one from the vestibule.

Unfortunately, the usher saw the man come in and before he could go into the vestibule, the usher led him to a pew, where the preacher was just beginning a sermon on the Ten Commandments.

After church, the man went up to the preacher and, shook his hand and said: "I want to thank you for saving my soul today. I came to church to steal a hat, but after hearing your sermon on the Ten Commandments, I changed my mind."

"Why, that's wonderful," the preacher said: "So the commandment 'Thou shalt not steal' changed your mind, did it?"

"No, it wasn't that commandment," the man said: "It was the one about adultery. It reminded me where I left my hat!"

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Jacques-Salomon Hadamard

Died 17 Oct 1963 at age 97 (born 8 Dec 1865).French mathematician who proved the prime-number theorem (as n approaches infinity, the limit of the ratio of (n) and n/ln n is 1, where (n) is the number of positive prime numbers not greater than n). Conjectured in the 18th century, this theorem was not proved until 1896, when Hadamard and also Charles de la Vallée Poussin, used complex analysis. Hadamard's work includes the theory of integral functions and singularities of functions represented by Taylor series. His work on the partial differential equations of mathematical physics is important. He introduced the concept of a well-posed initial value and boundary value problem. In considering boundary value problems he introduced a generalisation of Green's functions (1932).
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