Solving 2 Matematical Challenges
4 USD The task number 1:
Tanya took the list of a hundred numbers 1,2,3,...,100 and drawn out a few of them. It turned out that no matter what two of the remaining Tanya numbers were taken as a and b, the equation x2+ax+b=0 has at least one real root. What number of numbers could not be exhausted?
Task number 2 in attached files
Applications 1
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1 day4 USD
1 day4 USD
Hello, I will quickly solve you 2 mathematician tasks. I have done this task and I will help you too.
Starting after clarification of 2 tasks
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А при чем здесь веб программирование и qa?))
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Artem Vlasenko web
Самые умные люди здесь ))))
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