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Markov takes out his Snakes and Ladders game and stares at the board, and wonders: If he had absolute control on the die, and could get it to generate any number (in the range 1-6) he desired, what would be the least number of rolls of the die in which he'd be able to reach the destination square (Square Number 100) after having started at the base square (Square Number 1)? Rules - Markov has to

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solution.cppC++17

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