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자연과학 >수학ㆍ물리ㆍ천문ㆍ지리 >수학
강의학기

2011년 1학기

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수학은 자연과학의 기초과목으로 공학에서 매우 중요하다. 공학도로서 기본적으로 알아야 할 내용 중에서 특히 산업(경영)공학도에 필요한 주제를 선별하여 강의한다. 수학의 순수 이론보다는 응용, 실제 현장에서 발생하는 수리문제를 주로 중심으로 강의한다.

- 구체적인 내용: 집합, 함수, 벡터, 행렬, 선형방정식, 선형계획법, 미분법, 미분응용, 적분법, 적분, 응용 등등

수강안내 및 수강신청
※ 수강확인증 발급을 위해서는 수강신청이 필요합니다

lntroduction Definitins and Examples of DE, Separable 0DEs.

차시별 강의

1.	lntroduction Definitins and Examples of DE, Separable 0DEs.	lntroduction Definitins and Examples of DE, Separable 0DEs.
	lntroduction Definitins and Examples of DE, Separable 0DEs.
	lntroduction Definitins and Examples of DE, Separable 0DEs.
2.	Homogeneous 0DEs, Exact 0DEs.	Homogeneous 0DEs, Exact 0DEs.
	Homogeneous 0DEs, Exact 0DEs.
	Homogeneous 0DEs, Exact 0DEs.
3.	Inetgrating factor,1st order linear 0DEs and Bernoulli equations.	Inetgrating factor,1st order linear 0DEs and Bernoulli equations.
	Inetgrating factor,1st order linear 0DEs and Bernoulli equations.
	Inetgrating factor,1st order linear 0DEs and Bernoulli equations.
4.	1st or der higher degree 0DEs	1st or der higher degree 0DEs
	1st or der higher degree 0DEs
	1st or der higher degree 0DEs
5.	Linear 0DEs and their properties	Linear 0DEs and their properties
	Linear 0DEs and their properties
	Linear 0DEs and their properties
6.	Homogeneous Linear 0DEs with constant coefficients	Homogeneous Linear 0DEs with constant coefficients
	Homogeneous Linear 0DEs with constant coefficients
	Homogeneous Linear 0DEs with constant coefficients
7.	Nonhomogeneous Linear 0DEs with constant coefficiednts.	Nonhomogeneous Linear 0DEs with constant coefficiednts.
	Nonhomogeneous Linear 0DEs with constant coefficiednts.
	Nonhomogeneous Linear 0DEs with constant coefficiednts.
8.	Definitions and 0perations of Vextors. lnner Product of vectors.	Definitions and 0perations of Vextors. lnner Product of vectors.
	Definitions and 0perations of Vextors. lnner Product of vectors.
9.	Definitions and 0perations of Vextors. lnner Product of vectors.	Definitions and 0perations of Vextors. lnner Product of vectors.
10.	Vector Functions and their derivatives.	Vector Functions and their derivatives.
	Vector Functions and their derivatives.
	Vector Functions and their derivatives.