안녕하세요. 윌비스 임용입니다.
2020년 11월 21일 시행 된 2021학년도 전공수학 기출문제 중 수학내용학 적중 문제 및 합격전략 특강 안내 입니다.
◇ 합격전략의 의미
ㆍ 평균 13:1의 임용시험에서 100% 합격을 보장하는 합격 전략은 존재할수 없다.
ㆍ 합격의 가능성을최대한 높이는 방법을 찾는 것이 합격 전략이다.
ㆍ 앞으로 3회에 걸쳐서 합격 전략에 대해서 생각해 보자.
◇ 합격 전략 특강 1회: 들어가는 질문
ㆍ 시험 1주일 전에 공부한 서술형(4점) 문제가 그대로 출제된다면 4점의 점수를 모두 받을 수 있을까?
◇ 2021년 대비 임용시험(11월 21일 시행) 전공B 7번 문제와 최종정리 특강반(11월 둘째, 셋째주 진행)의 19번문제를 비교해 보자.
ㆍ 임용시험 전공B 7번
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)
ㆍ 최종정리 특강반19번
![](data:image/png;base64,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)
◇ 최종정리 특강반 19번의 구간 [a, b]를 [0, 1]로 고치면, 고정점은 f(a)=a를 만족하는 점이므로 두 문제는 완벽하게 일치한다.
◇ 시험 1주일 전에 강의를 수강하고 19번을 풀어본 모든 선생님들이 전공B 7번에서 4점의점수를 받았을까?
ㆍ 4점을 받은 분, 부분 점수를 받은 분, 심지어 점수를 받지 못한 분도 있을 것이다.
ㆍ 1주일 전에 풀어 본 문제가 그대로 출제되더라도 개인의 공부 방법 등의 차이로 결과가 다르다.
어떻게 공부해야 할까?
보다 자세한 내용은 아래 영상으로 확인해 주시기 바랍니다.
전공수학 김철홍 수강신청 바로가기
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