Magyar Information Contest Journal Articles

# Problem B. 4796. (May 2016)

B. 4796. Solve the following equation on the set of real numbers:

$\displaystyle x^2-6\{x\}+1=0,$

where $\displaystyle \{x\}$ stands for the fractional part of a number $\displaystyle x$ (that is, the difference obtained when the largest integer not greater than $\displaystyle x$ is subtracted from $\displaystyle x$).

Proposed by J. Szoldatics, Budapest

(4 pont)

Deadline expired on 10 June 2016.

### Statistics:

 109 students sent a solution. 4 points: 79 students. 3 points: 17 students. 2 points: 9 students. 1 point: 3 students. 0 point: 1 student.

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