In the magazine Gazeta Matematică 11/1978, page 494.
I called problem 17503 "problem brew" as a play on words in harmony with the Breaza , locality where the author is from.
"17503*. The polynomial $P$ has real and distinct roots. If $x_0$ is a root of it,
prove the inequality
$3(P''(x_0))^2-4P'(x_0)\cdot P'''(x_0)\geqslant 0$.
{Author : } N. TOMA, teacher, Breaza"
Solution CiP
.....
(to be continued)
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