MAGIC SQUARE: Calculate A*B*C
[5754] MAGIC SQUARE: Calculate A*B*C - The aim is to place the some numbers from the list (1, 2, 4, 15, 16, 18, 28, 29, 31, 67, 72, 91) into the empty squares and squares marked with A, B an C. Sum of each row and column should be equal. All the numbers of the magic square must be different. Find values for A, B, and C. Solution is A*B*C. - #brainteasers #math #magicsquare - Correct Answers: 16 - The first user who solved this task is Nílton Corrêa De Sousa
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MAGIC SQUARE: Calculate A*B*C

The aim is to place the some numbers from the list (1, 2, 4, 15, 16, 18, 28, 29, 31, 67, 72, 91) into the empty squares and squares marked with A, B an C. Sum of each row and column should be equal. All the numbers of the magic square must be different. Find values for A, B, and C. Solution is A*B*C.
Correct answers: 16
The first user who solved this task is Nílton Corrêa De Sousa.
#brainteasers #math #magicsquare
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One summer, the company that M...

One summer, the company that Morris worked for transferred him to another city. Morris was told that he had to take a new physical with the company doctor to continue to be employed.
All the tests came out fine, but the doctor remarked that Morris had the smallest penis he'd ever seen.
"Do you have any difficulties with it being so small?" the doctor asked.
"Not at all," Morris said. "I've got a wife, three kids, and we have a great sex life. But I must admit I do sometimes have a problem finding it in the daytime."
"What about at night?" the doctor asked.
"Nights are no problem," Morris said, "because at night, there are two of us looking for it!"
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Efim Isaakovich Zelmanov

Born 7 Sep 1955.Russian mathematician who was awarded the 1994 Fields Medal for his work on combinatorial problems in nonassociative algebra and group theory and particularly his solution of the Restricted Burnside problem. His Ph.D. (1980) Ph.D. thesis was on nonassociative algebra, wherein his treatment extending results from the classical theory of finite dimensional Jordan algebras to infinite dimensional Jordan algebras. In 1887, he showed that the Engel identity for Lie algebras implies nilpotence, in the previously unsolved case of infinite dimensions. The Restricted Burnside problem that he solved was a narrower condition arising out of Burnside's 1902 question whether a finitely generated group in which every element has finite order, is finite.«
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