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  1. A video player plays a game in which the character competes in a hurdle race. Hurdles are of varying heights, and the characters have a maximum height they can jump. There is a magic potion they can take that will increase their maximum jump height by 1 unit for each dose.

  2. HackerRank The Hurdle Race problem solution. In this HackerRank The Hurdle Race problem you need to complete the hurdleRace function that has an integer variable and an integer array as a parameter and needs to return a minimum number of doses required by a player.

  3. Jan 15, 2021 · The Hurdle Race HackerRank Solution in C, C++, Java, Python. January 15, 2021 by Aayush Kumar Gupta. A video player plays a game in which the character competes in a hurdle race. Hurdles are of varying heights, and the characters have a maximum height they can jump.

  4. www.hackerrank.com › challenges › the-hurdle-raceThe Hurdle Race | HackerRank

    A video player plays a game in which the character competes in a hurdle race. Hurdles are of varying heights, and the characters have a maximum height they can jump. There is a magic potion they can take that will increase their maximum jump height by unit for each dose.

  5. A video player plays a game in which the character competes in a hurdle race. Hurdles are of varying heights, and the characters have a maximum height they can jump. There is a magic potion they can take that will increase their maximum jump height by 1 unit for each dose.

  6. Apr 14, 2023 · Complete the hurdle race function in the editor below. hurdle race has the following parameter(s): int k: the height the character can jump naturally; int height[n]: the heights of each hurdle; Returns. int: the minimum number of doses required, always 0 or more; Input Format

  7. Jun 23, 2020 · Hackerrank - The Hurdle Race Solution. Dan is playing a video game in which his character competes in a hurdle race. Hurdles are of varying heights, and Dan has a maximum height he can jump. There is a magic potion he can take that will increase his maximum height by unit for each dose.

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