Calculate the number 886
[2730] Calculate the number 886 - NUMBERMANIA: Calculate the number 886 using numbers [5, 1, 7, 3, 83, 559] and basic arithmetic operations (+, -, *, /). Each of the numbers can be used only once. - #brainteasers #math #numbermania - Correct Answers: 39 - The first user who solved this task is Maryam Pouya
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Calculate the number 886

NUMBERMANIA: Calculate the number 886 using numbers [5, 1, 7, 3, 83, 559] and basic arithmetic operations (+, -, *, /). Each of the numbers can be used only once.
Correct answers: 39
The first user who solved this task is Maryam Pouya.
#brainteasers #math #numbermania
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Ponderings Collection 24

If vegetarians eat vegetables, what do humanitarians eat?
Don`t think that you`re thinking. If you think that you're thinking you only think that you're thinking.
When I erase a word with a pencil, where does it go?
If a train station is where a train stops, what is a workstation?
Why is it, when a door is open it's ajar, but when a jar is open, it's not adoor?
Ever wonder what you call a pocket calculator in a n*dist camp?
If you jogged backward . . .would you gain weight?
Being rich and it don't mean so much . Just look at Henry Ford, all those millions and he never owned a Cadillac!
Why do they put pictures of criminals up in the Post Office? What are we supposed to do . . . write to these men? Why don't they just put their pictures on the postage stamps so the mailmen could look for them while they delivered the mail?
Employment application blanks always ask who is to be notified in case of an emergency. Wouldnt a good response be to write . . . A Good Doctor!
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Quaternions

In 1843, the theory of quaternions was born when a sudden thought came to William Rowan Hamilton (1805-1865) as he was walking with his wife along the Royal Canal in Dublin, Ireland. (He had been working since the late 1830s on the basic principles of algebra, resulting in a theory of conjugate functions, or algebraic couples, in which complex numbers are expressed as ordered pairs of real numbers. Until now, he had not been successful in developing a theory of triplets that could be applied to three-dimensional geometric problems.) During the walk, he realized that the theory should involve quadruplets, not triplets. His excitement at his discovery caused him to pause and carve the underlying equations in a nearby bridge.
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