Calculate the number 8971
[5371] Calculate the number 8971 - NUMBERMANIA: Calculate the number 8971 using numbers [2, 8, 9, 5, 92, 852] and basic arithmetic operations (+, -, *, /). Each of the numbers can be used only once. - #brainteasers #math #numbermania - Correct Answers: 17 - The first user who solved this task is Djordje Timotijevic
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Calculate the number 8971

NUMBERMANIA: Calculate the number 8971 using numbers [2, 8, 9, 5, 92, 852] and basic arithmetic operations (+, -, *, /). Each of the numbers can be used only once.
Correct answers: 17
The first user who solved this task is Djordje Timotijevic.
#brainteasers #math #numbermania
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One wish

A guy walking along the beach finds a bottle and picks it up.

A genie pops out and says, "Thanks for letting me out. For your kindness I will grant you one wish."

The guys says, "I've always wanted to go to Hawaii, but I can't because I'm afraid to fly and ships make me deathly sick. My wish is for you to build a road from here to Hawaii."

The genie says, "I'm sorry, but I don't think I can do that. Just think of all the work involved. Think of the huge pilings we'd need to hold up that highway and how deep they would have to be to reach the bottom of the ocean. And think of all the cement that would be needed. Plus, since it's such a long span, there would have to be gas stations and rest stops along the way. No, that's just too much to ask. Impossible."

The guy says, "Well, there is one thing I've always wanted to know. I'd like to be able to understand women...what makes them laugh and cry...you know, what makes them tick."

The genie thinks a second, then asks, "You want two lanes or four?'

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Klaus Friedrich Roth

Born 29 Oct 1925.German-born British mathematician who was awarded the Fields Medal in 1958. His major work has been in number theory, particularly the analytic theory of numbers. He solved in the famous Thue-Siegel problem (1955) concerning the approximation to algebraic numbers by rational numbers (for which he won the medal). Roth also proved in 1952 that a sequence with no three numbers in arithmetic progression has zero density (a conjecture of Erdös and Turán of 1935).
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