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수학동아 - 폴리매스
본문바로가기
함께 풀고 싶은 문제
창의력을 기를 수 있는 수학 문제 또는 퍼즐을 내는 곳입니다.
[창의 퍼즐] 전개도 상의 곡선
리프 2020.04.16 08:00 조회 811

전개도 위에 길이가 x인 곡선이 그려져 있다. 이때, 전개도를 접었을 때 곡선의 길이가 x로 유지됨을 증명하시오.

 

저도 정확한 증명은 모릅니다. 자명하다고 생각할 수도 있지만 수학적으로 이를 증명할 수 있지 않을까 해서 올려본 문제입니다. 곡선이 아닌 선분에 대해 증명하면 부분해결 드리겠습니다.

참고로 전개도는 다면체가 아닐 수도 있습니다. 예를 들어 원뿔이나 원기둥 같은 입체도형의 전개도에 대해서도 증명을 해야합니다.

이 문제 어떠셨나요?

글쎄요

0

어려워요

0

  •  
    △π Lv.9 2020.04.16 17:03

    직관적으로는 자명한데 수학적 증명은 어렵네요ㅠㅠ

    댓글 작성하기 좋아요0 댓글수0
  •  
    GUN.007 Lv.11 2020.04.17 03:36

    원이 되면 안된다는 조건이 있어야 할 듯..

    원은 전개도가 평면에서는 불가이므로..

    댓글 작성하기 좋아요0 댓글수2
    •  
      리프 Lv.7 2020.04.17 04:54

      원이 된다는 게 무슨 뜻인지 이해가 안 되는데 좀 더 자세히 설명해주실 수 있나요?

      좋아요0
    •  
      황금 열쇠 Lv.7 2020.04.17 17:49

      제 생각에는 구가 전개도가 없으므로 구는 빼야된다는 뜻인 것 같은데요

      좋아요0
  •  
    해결
    파스칼 Lv.7 2020.04.20 08:11 비밀댓글
    비밀 댓글이 등록 되었습니다.
    댓글 작성하기 댓글수1
    •  
      리프 Lv.7 2020.04.21 07:19

      ㄷㄷ 역시 파스칼님 대단하시네요

      좋아요0
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