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수학동아 - 폴리매스
본문바로가기
함께 풀고 싶은 문제
나도 수학쌤 문장제 문제를 변형해 문제를 내는 곳입니다.
[문장제 문제&개념응용] 갠적으로 이런 문제를 만든 제가 대단하다고 생각합니ㄷ
RTAI 2021.12.07 03:52 조회 358

예 제목은 그냥 생각이 안나서 아무렇게나 지었고요, 아니라면 죄송하고요, 그렇고요, 그렇다고요

원 O가 있을때, 지름을 AB라고 합시다. AB위의 점 C를 지나고 AB와 수직인 직선이 원 O와 만나는 점을 D, 선분 AC를 지름으로 하는 원을 P, 선분 BC를 지름으로 하는 원을 Q라고 합시다. 또, 원 P 외부에서 원 O와 P, 그리고 선분 CD에 동시에 접하는 원을 S라고 합시다. 원 S P Q의 반지름 s p q 에 대하여 식 1/s= 1/p + 1/q 가 성립됨을 증명하세요 휴 

힌트: 피타 lemma

이 문제 어떠셨나요?

글쎄요

2

어려워요

0

  •  
    PMPI Lv.7 2021.12.07 04:40

    루트2님...언제 트롤이 되신겁니까...

    댓글 작성하기 좋아요0 댓글수6
    •  
      RTAI Lv.7 2021.12.07 04:40

      글쎄요 루트 2가 누구죠?

      좋아요0
    •  
      시그마가싫어요 Lv.9 2021.12.07 05:22

      @PMPI

      저랑 헷갈리신 것 같은데요

      좋아요0
    •  
      수현인데닉넴누가먹었 Lv.6 2021.12.07 05:47

      동참+1

      좋아요0
    •  
      RTAI Lv.7 2021.12.07 05:56

      파이가 아니라 루트 2의 시대입니다

      좋아요0
    •  
      Amath Lv.8 2021.12.08 02:02

      e의 시대가 열리면 좋겠다

      좋아요0
    •  
      Lv.6 2021.12.08 17:17

      자연상수 e

      좋아요0
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