12.16 Orthogonnlity Inner Product and 4 hours Understanding Orthogonality Orthogonality Master Symnetric 13 12.23 Symetric Natrices and Symmetric natrices and Quadratic Forms quadratie foras 3 hours Matrices and Quadratic 六、教材及参考书目（四号黑体） 《电子学术资源、纸顺学术资源等，按规范方式列举)（五号末体） Textbooks:D.C.Lay.(Linear Algebra and Its Applicaticns)(Publishing House of Electronics Industry).2010. References 1.Linear Algebra,by Z..Tang.et al..(Science Press,2011).(In Chinese 2 Linear Al gebra rsity,(Higher Educa ed).by L.. e55.2012 5.Linear Algebra done right (2ed),by S.Axler,Beijing orld Publishing Corporation.2008) 七、教学方法《四号黑体) (讲授法、时论法、案例教学法等，按规范方式列举，并进行简要说明)（五号宋体） Theoretical class teaching. practice and discussion class and problen coamnication, electronic resources and mathemtics experiment learning guidance 八、考核方式及评定方法（四号黑体） (一)课程考核与课程目标的对应关系《小四号黑体) 表4：课程考核与课程目标的对应关系表（五号宋体 误程目标 考要点 考方式 课程目标 Learning knowledges about linear equations QA.quiz in class 课程目起 .quiz in class 课程目标3 QtA.quiz im class 课程目标 kovledges about vector spaces. QA.quiz in class 误程目标 Learning knoledges ahout eigenvaluesand Q4A.quiz in class eigenvectors. 课程目标6 QA.quiz in class 课程目标 QtA.quiz in class rati forms,etc. 12  12.16  Orthogonality  Inner Product and Orthogonality  4 hours  Understanding Orthogonality  13  12.23  Symmetric Matrices and Quadratic Forms  Symmetric matrices and quadratic forms  3 hours  Master Symmetric Matrices and Quadratic Forms 六、教材及参考书目（四号黑体） （电子学术资源、纸质学术资源等，按规范方式列举）（五号宋体）  Textbooks：D. C. Lay，《Linear Algebra and Its Applications》，(Publishing House of Electronics Industry)，2010. References： 1. Linear Algebra, by Z.M. Tang, et al., (Science Press, 2011). (In Chinese) 2. Linear Algebra (6ed), by Tongji University, (Higher Education Press, 2014). (In Chinese) 3. Linear Algebra with Applications (9ed), by S.J. Leon, (China Machine Press, 2017). 4. Introduction to Linear Algebra (5ed), by L.W. Johnson, et al., (China Machine Press, 2012). 5. Linear Algebra done right (2ed), by S. Axler, (Beijing World Publishing Corporation, 2008). 七、教学方法 （四号黑体） （讲授法、讨论法、案例教学法等，按规范方式列举，并进行简要说明）（五号宋体）  Theoretical class teaching,  practice and discussion class,   Q&A and problem communication,  electronic resources and mathematics experiment learning guidance. 八、考核方式及评定方法（四号黑体） （一）课程考核与课程目标的对应关系 （小四号黑体） 表4：课程考核与课程目标的对应关系表（五号宋体） 课程目标 考核要点 考核方式 课程目标1 Learning knowledges about linear equations. Q&A, quiz in class 课程目标2 Learning knowledges about vector equations and matrix equations. Q&A, quiz in class 课程目标3 Learning knowledges about determinants, matrix operations and linear transformations. Q&A, quiz in class 课程目标4 Learning knowledges about vector spaces. Q&A, quiz in class 课程目标5 Learning knowledges about eigenvalues and eigenvectors. Q&A, quiz in class 课程目标6 Learning knowledges about orthogonality. Q&A, quiz in class 课程目标7 Learning knowledges about symmetric matrices and quadratic forms, etc. Q&A, quiz in class