Olympia question super hack brain: “Fill the numbers from 1
Road to Olympia is the second most popular academic television program on television. 4 contestants compete to find the winner through contests, questions of unimaginable difficulty. In addition, the challenge of speed is also what makes it difficult for candidates, because in simple questions but with no time, sometimes candidates will also lose the opportunity to score.
Here is one of the challenges that made it difficult for the contestants in the last week of January – Quarter 3, year 22, the contest featured the appearance of Champion Quang Trung.
Question: Fill in the blanks with the natural numbers from 1 to 7 so that the sum of the numbers on each circle is equal to 17, knowing that each number can only be used once and no cells can be left blank.
Source: Road to Olympia
With this question, the program has placed a board with blank cells so that candidates can more easily fill in the answers. During 60 seconds of thinking, male student Dang Dat constantly changed his answer with numbers like 4.6 or 0. But in that, there was no correct answer. When giving the opportunity to the remaining contestants, only contestant Jackie Chan pressed the bell to win the right to answer.
And this Jackie Chan is excellent when it only takes 4-5 seconds to complete this question. He is very confident and sure with his answer. And this is the correct answer.
The correct answer to this question
MC Ngoc Huy then gave the official answer to this question: “Since the problem asks that the sum of the numbers in each circle is 17, it follows that the sum of the numbers on the two circles must be 34. The sum from 1 to 7 is 28.
=> 34 – 28 = 6 units
Therefore, the number in the middle is the most important number to enter is 6. The remaining numbers from left to right are 1,3,7 and 2,4,5 respectively.
That is to see, the knowledge in the program The Road to Olympia is extremely wide, not only in the knowledge in books but also in the need to apply more agility to be faster in finding the answers in the questions. this quiz. Therefore, before coming to this intellectual arena, students should equip themselves with as many sources of knowledge to confidently compete as possible.
Source: Road to Olympia
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