elearn squ edu om mod quiz attempt php attempt 1052442 cmid 485368 page 4 LINEAR ALGEBRA AND E learning services SQU Libraries SQU Portal Attendance English (en) LINEAR ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 Question 5 Answer saved Marked out of 16 00 PFlag question Let S be a square plate with boundary C, having each side of length 2 units, lying in the plane x 1 in R3, z2 Use Stokes's theorem to evaluate r'(s) ds fF Then answer the following questions 3 Choose curl F on the surface S G 0 2v H ( 2v),0,0 2 2v 0 4 Choose the value of r'(s) ds from the following H J 6 K 8 L2 M 30 1 Choose the parametrization of the surface S Ar(u, v) u,1, v , 0u2, 0 v 2 B r(u, v) 1, u, v , 0 u 2, 0 v2 cr(u, v) u, v, 1 , 0 u 2, 0v2 Type here to search e 3 9 DELL QUIZ NAVIGATION Luqman Al Ma 118515 12 Finish attemp CEBRA AND E learning services SQU Libraries SQU Portal Attendance English (en) ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 Given the matrices A 01 3 1 1011 310 2 11 20 and o 0 a Use the Gauss elimination method to reduce the matrix A to the echelon form b Choose the system of equations Ax 0 Then answer the following questions 19 The system Ax 0 cannot have a trivial solution Answer yes or no Choose 5 The set of vectors 01 3 11 101 11 3 10 21 11 2,01 is linearly independent Answer yes or no Choose 3 Choose the maximum number of linearly independent row vectors of the matrix A Choose 16 The matrix Ais non singular Answer yes or no Choose 11 The set of vectors 01 3 1 3102 is linearly dependent Answer yes or no 12 The set of vectors 01 3 11 11 2, 0 is linearly independent Answer yes or no 10 The set of vectors 01 3 1 , 1011 is linearly independent Answer yes or no 13 The set of vectors 101 1 , 3 102 is linearly independent Answer yes or no 9 The set of vectors 1011 310 2 , 11 2,0 is linearly dependent Answer yes or no 1 Choose the rank of the matrix A Choose Choose Choose Choose Choose Choose 14 The set of vectors 1011 , 11 2, 0 is linearly dependent Answer yes or no Choose 8 The set of vectors 0 1 3 11 3102 , 11 2 0 is linearly dependent Answer yes or no Choose 20 det A is non zero Answer yes or no Choose V 2 Choose the rank of the matrix AT Choose V 17 The matrix A has the inverse Answer yes or no Choose 18 The system Ax 0 has a non trivial solution Answer yes or no Choose 15 The set of vectors 3 10 2 , 11 2,01 is linearly independent Answer yes or no 6 The set of vectors 0 1 3 11 101 11 31021, is linearly dependent Answer yes or no Choose Choose 4 Choose the maximum number of linearly independent column vectors of the matrix A Choose 7 The set of vectors 101 3 11 (1011 , 11 20) is linearly independent Answer yes or no Choose Et en Data retention summary Get the mobile app ele Next page EAR ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 ion 2 ret Solve the system Ax b given by ered ed f 11 T g tion by finding A D 2N O ME C

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Question: elearn.squ.edu.om/mod/quiz/attempt.php?attempt-1052442&cmid=485368&page=4 LINEAR ALGEBRA AND E-learning services SQU Libraries SQU Portal Attendance English (en) LINEAR ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 Question 5

elearn.squ.edu.om/mod/quiz/attempt.php?attempt-1052442&cmid=485368&page=4 LINEAR ALGEBRA AND E-learning services SQU Libraries SQU Portal Attendance English

(en) LINEAR ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 Question 5

Answer saved Marked out of 16.00 PFlag question Let S be a

elearn.squ.edu.om/mod/quiz/attempt.php?attempt-1052442&cmid=485368&page=4 LINEAR ALGEBRA AND E-learning services SQU Libraries SQU Portal Attendance English (en) LINEAR ALGEBRA AND MUTIVARIATE CALCULUS FOR ENGINEERS Spring 2020 Question 5 Answer saved Marked out of 16.00 PFlag question Let S be a square plate with boundary C, having each side of length 2 units, lying in the plane x = 1 in R3, z2 Use Stokes's theorem to evaluate .r'(s) ds. fF. Then answer the following questions: 3. Choose curl F on the surface S: G.[0. 2v.] H.(-2v),0,0] [2.2v.0] 4. Choose the value of . r'(s) ds from the following: H J.6 K. 8 L2 M. 30 1. Choose the parametrization of the surface S: Ar(u, v)=[u,1, v], 0u2, 0 v

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