He checked the back of the book, and there it was—the confirmation of his victory. He didn't just find the answer to ; he had mastered the logic of the "meeting movement." That night, Alyosha closed his Ventana-Graf book feeling less like a student and more like a navigator of the rails.
"Forty-two minutes!" he shouted. "They meet in forty-two minutes."
The problem wasn't just numbers; it was a riddle of logic. It asked about two trains—one carrying timber and one carrying bricks—speeding toward each other from different cities. Alyosha’s brow furrowed. He had filled three pages of his scratchpad with messy calculations, but the trains in his head kept crashing before they could ever meet at the right mathematical point.
"Need a hand?" his older sister, Katya, asked, leaning against the doorframe.
In the small, sun-drenched town of Primorsk , a fourth-grader named Alyosha sat staring at his textbook. The clock was ticking toward 8:00 PM, and he was stuck on the infamous Problem Number 446 .
Suddenly, the abstract numbers turned into a story. Alyosha saw the steam from the engines. He understood that their speeds added up. With a quick scribble, he divided the total distance by their combined speed.
"It’s No. 446," Alyosha sighed. "The 'Reshebnik' (solution guide) in my head is broken."
