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Deletions are marked like this. | Additions are marked like this. |
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a=matrix([[1,2,3,4],[3,4,5,6],[6,7,8,9],[3,4,5,6]]) X=det(a) if ( X==1/2 ): print "valid" Y=det(2*a) print Y Z=det(-a) print Z C=inv(a) print C D=det(C) print D B=det(a**2) print B else : print "not valied" |
print " let us take a 3x3 matrix having det= -1 as" A = matrix([[0,1,0],[1,0,0],[0,0,1]]) print A print "" print "determinant of A =", x = det(A) print x x = det(0.5*A) print "determinant of 0.5*A =", print x x = det(-A) print "determinant of -A =", print x x = det(A*A) print "determinant of A*A =", print x x = det(A.inverse()) print "determinant of A^-1 =", print x |
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*<N.V.S Saikrishna>, <student>, <Prakasam engineering College> *<M.Pavan kumar>, <student>, <Prakasam engineering College> *<T.Raghavendra>, <student>, <Prakasam engineering College> *<B.Raghavendra>, <student>, <Prakasam engineering College> *<Y.Siva kumar Reddy>, <student>, <Prakasam engineering College>\ *<J.lakshmi narayana>, <student>, <Prakasam engineering College> |
* Ch.Sandeep, student, GITAM University * V.Vishnu Sarma, student, GITAM University |
Book
Linear Algebra
Author
Gilbert Strang
Edition
print " let us take a 3x3 matrix having det= -1 as" A = matrix([[0,1,0],[1,0,0],[0,0,1]]) print A print "" print "determinant of A =", x = det(A) print x x = det(0.5*A) print "determinant of 0.5*A =", print x x = det(-A) print "determinant of -A =", print x x = det(A*A) print "determinant of A*A =", print x x = det(A.inverse()) print "determinant of A^-1 =", print x
Solution by:
- Ch.Sandeep, student, GITAM University
- V.Vishnu Sarma, student, GITAM University