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미분적분학 1,2 세트
일변수 함수의 미적분 2판, 전2권
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책소개

목차

Ⅰ권

1 함수와 극한 ··· 1
1.1 함수와 그 표현 ····················································1
1.2 필수적인 함수 목록 ···············································11
1.3 함수의 극한 ·····················································26
1.4 극한 셈 ·························································38
1.5 연속 ····························································49
1.6 무한대와 관련된 극한 ·············································61
1 복습 ···························································75
2 도함수 ··· 79
2.1 미분 계수와 변화율 ···············································79
2.2 도함수 ··························································90
2.3 기본적인 미분법 ·················································102
2.4 곱과 몫의 미분법 ················································114
2.5 연쇄 법칙 ······················································122
2.6 음함수의 미분법 ·················································131
2.7 서로 관련된 변화율 ··············································137
2.8 선형 근사와 미분 ················································144
2 복습 ···························································150
3 역함수: 지수·로그·역삼각 함수 ··· 155
3.1 지수 함수 ······················································155
3.2 역함수와 로그 ···················································161
3.3 로그 함수와 지수 함수의 도함수 ···································174
3.4 지수적 증가와 감소 ··············································182
3.5 역삼각 함수 ·····················································190
3.6 쌍곡선 함수 ·····················································196
3.7 부정형과 로피탈의 법칙 ··········································203
3 복습 ···························································211
4 미분의 활용 ··· 215
4.1 최댓값과 최솟값 ·················································215
4.2 평균값 정리 ····················································223
4.3 도함수와 그래프의 모양 ··········································230
4.4 곡선 그리기 ····················································239
4.5 최적화 문제 ····················································247
4.6 뉴턴의 방법 ····················································259
4.7 역도함수 ·······················································265
4 복습 ··························································272
5 적분 ··· 276
5.1 넓이와 거리 ····················································276
5.2 정 적분 ························································289
5.3 정 적분의 값 찾기 ···············································303
5.4 미적분학의 기본 정리 ············································314
5.5 치환 적분법 ····················································324
5 복습 ··························································332
6 적분의 기법 ··· 336
6.1 부분 적분법 ····················································336
6.2 삼각 적분과 삼각 치환 ···········································343
6.3 부분 분수 ······················································354
6.4 적분표와 컴퓨터 대수 체계 ········································362
6.5 근사 적분 ······················································368
6.6 특이 적분 ······················································382
6 복습 ··························································392
7 적분의 활용 ··· 396
7.1 곡선 사이의 넓이 ················································396
7.2 부피 ···························································402
7.3 기둥 껍질에 의한 부피 ············································413
7.4 호의 길이 ······················································419
7.5 회전면의 넓이 ··················································427
7.6 물리학과 공학에의 활용 ··········································432
7.7 미분 방정식 ····················································447
7 복습 ··························································458
8 급수 ··· 462
8.1 수열 ···························································462
8.2 급수 ···························································473
8.3 적분 판정법과 비교 판정법 ········································485
8.4 다른 수렴 판정법 ················································494
8.5 거듭제곱 급수 ···················································505
8.6 거듭제곱 급수에 의한 함수의 표현 ··································511
8.7 테일러 급수와 매클로린 급수 ······································518
8.8 테일러 다항 함수의 활용 ··········································532
8 복습 ··························································540
9 매개 방정식과 극 좌표 ··· 545
9.1 매개 곡선 ······················································545
9.2 매개 곡선의 미분과 적분 ··········································552
9.3 극 좌표 ························································560
9.4 극 좌표에서의 넓이와 길이 ········································570
9.5 극 좌표에서의 원뿔 곡선 ··········································575
9 복습 ·························································· 581
부록 부록 ··· A1
A 삼각법 ··························································A1
B 합의 기호 ······················································A10
C 적분으로 정의된 로그 함수 ········································A15
D 증명 ···························································A23


Ⅱ권
10 벡터와 공간 기하학 ··· 585
10.1 삼차원 좌표 체계 ···············································585
10.2 벡터 ··························································591
10.3 내적 ··························································600
10.4 외적 ··························································607
10.5 직선과 평면의 방정식 ···········································616
10.6 기둥과 이차 곡면 ···············································625
10.7 벡터 함수와 공간 곡선 ···········································631
10.8 호의 길이와 곡률 ···············································644
10.9 공간 운동: 속도와 가속도 ········································652
10 복습 ··························································662
11 편도함수 ··· 667
11.1 다변수 함수 ···················································667
11.2 극한과 연속 ···················································678
11.3 편도함수 ······················································686
11.4 접평면과 선형 근사 ·············································695
11.5 연쇄 법칙 ·····················································704
11.6 방향 도함수와 물매 벡터 ·········································714
11.7 최댓값과 최솟값 ················································726
11.8 라그랑주 곱수 ··················································735
11 복습 ·························································743
12 다중 적분 ··· 747
12.1 직사각형 위에서의 이중 적분 ·····································747
12.2 일반적인 영역 위에서의 이중 적분 ································760
12.3 극 좌표에서의 이중 적분 ·········································769
12.4 이중 적분의 활용 ···············································775
12.5 삼중 적분 ·····················································782
12.6 원기둥 좌표에서의 삼중 적분 ·····································793
12.7 구면 좌표에서의 삼중 적분 ·······································798
12.8 다중 적분에서의 변수 변환 ·······································804
12 복습 ··························································813
13 벡터 해석 ··· 818
13.1 벡터 마당 ·····················································818
13.2 선 적분 ·······················································825
13.3 선 적분의 기본 정리 ············································838
13.4 그린의 정리 ···················································848
13.5 회전과 발산 ···················································856
13.6 매개 곡면과 그 넓이 ············································864
13.7 면 적분 ·······················································876
13.8 스토크스의 정리 ················································888
13.9 발산 정리 ·····················································894
13 복습 ··························································902
부록 부록 ··· A1
D 증명 ···························································A38

저자 소개 2

제임스 스튜어트

관심작가 알림신청
 

James Stewart

미국 스탠퍼드대학교에서 석사 학위를 받고 토론토 대학교에서 박사 학위를 받았다. 영국 런던대학교에서 연구했는데 스탠퍼드대학교의 저명한 수학자 조지폴리아의 영향을 받았다. 스튜어트는 최근까지 맥마스터 대학교의 수학과 교수로 재직했으며, 연구 분야는 조화해석학이었다. 그는 센게이지러닝을 통해 『PRECALCULUS』 , 『CALCULUS』 , 『CALCULUS : EARLY TRANSCENDENTALS』 , 『CALCULUS : CONCEPTS AND CONTEXTS』 등 다양한 미적분학 교재를 출간한 베스트셀러 저자이다.

제임스 스튜어트의 다른 상품

수학교재편찬위원회

관심작가 알림신청
 
수학교재편찬위원회에서는 대학교 수학 교육과정을 연구하고 분석하여 이에 적합한 수학교재를 출간하고 있다.

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발행일
2014년 02월 24일
쪽수, 무게, 크기
957쪽 | 221*274*39mm
ISBN13
9791125100027

리뷰/한줄평10

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9.4 리뷰 총점

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