Can you replace the question mark with a number?
[6319] Can you replace the question mark with a number? - MATH PUZZLE: Can you replace the question mark with a number? - #brainteasers #math #riddles - Correct Answers: 143 - The first user who solved this task is Nílton Corrêa de Sousa
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Can you replace the question mark with a number?

MATH PUZZLE: Can you replace the question mark with a number?
Correct answers: 143
The first user who solved this task is Nílton Corrêa de Sousa.
#brainteasers #math #riddles
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A farmer has three sons. One d...

A farmer has three sons. One day, his oldest boy comes to him and pleads with him that he is graduating from school and would really like to get a car. His father says, "Son, come with me." He takes him to the barn and points to the farm tractor and says, "That tractor is needed here on the farm and I promise that as soon as it's paid for, we'll get you a car." The boy was not too happy but he did understand that situation and said, "Okay, Dad."A week later, his second son (10 years old) approaches him wanting a new two-wheel bicycle. Well, he gets the same excuse ... "as soon as that tractor is paid for..."
Shortly, a few days later, son no. 3, his youngest, comes bugging him for a tricycle. Again, 'ol Dad gives him the lecture about the tractor being paid for first.
While leaving the barn, the young boy, more than a little disgusted with the whole thing, sees a rooster mating with one of the hens and promptly goes over and kicks the rooster off the hens back,mumbling to himself the whole time.
His dad says, "Son, why on earth would you do something like that? He didn't do anything to you to deserve that!"
The little boy looks Dad right square in the eye and says,"Hey, nobody rides anything around here until that damn tractor is paid for.
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Ferdinand von Lindemann

Died 6 Mar 1939 at age 86 (born 12 Apr 1852).Carl Louis Ferdinand von Lindemann was a German mathematician who was the first to prove that is transcendental (it is not a solution of any algebraic equation with rational coefficients). This finally established the insoluble nature of the classical Greek mathematical problem of squaring the circle (constructing a square with the same area as a given circle using ruler and compasses alone.) In 1873, Lindemann visited Hermite in Paris and discussed the methods which Hermite had used in his proof that e, the base of natural logarithms, is transcendental. Following this visit, Lindemann was able to extend Hermite's results to show that was also transcendental (1882).«[DSB and other sources give death date as 6 Mar 1939. EB gives 1 Mar 1939.]
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