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Current Final Term Papers Spring 2012 Date: 16-July-2012 to 27-July-2012

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Please Share your Current Papers Questions/Pattern here to help each other.

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Current Final Term papers of this subject will be shared here During Exam.

plz mth501 ki final ki files dy dain

pllllllllzzzzzz

40 mcqs

2x4

3x4

5x4

mostly paper from eigenvalues and eigenvector, inner product, orthogonal and orthonormal

one 5 number Q from Basis and liner combination

one 5 # Q from Cramer's rule for det(A)

one 5 # Q from eigenvalue

MCQS also from these lacture mostly

Ihtesham  gud keep it up & keep sharing 

40 mcqs 2 no k 4 quiz the 
1) Determine whether the set of vectors are orthogonal or not 
2) Is following set of vertices is orthogonal with respect to the Euclidean inner product on ?
3) find the characteristics polynomial and all eigevalues of given matrix 
4) Write a system of linear equations for given ma
trix 4 quiz of 3 numbers 1) Let W=span {x1,x2}, where , construct an orthogonal basis {v1,v2}for W. 2) 3) Find the characteristics polynomial and egenvalues of matrix A= 4) Sow that coefficient matrix of the following linear system is strictly diagonal dominant 5 quiz of 5 numbers 1) find an upper triangular matrix R such that A=QR 2) define T: by T(x)=A(x), find a basis B data copied from vu solutions dot com for with the property that is diagonalizable A= 3) let A be a 2*2 matrix with egenvalues 4 and 2, with corresponding eigenvectors 4) let x(t) be the position of a particle at time t, solve the initial value problem
5) let L be a linear transformation from to define by L , show that ‘L’ is inventible and also find it’s inverse?

mth501 curnt ppr 2012
) Determine whether the set of vectors are orthogonal or not
2) Is following set of vertices is orthogonal with respect to the Euclidean inner product on ?
3) find the characteristics polynomial and all eigevalues of given matrix
4) Write a system of linear equations for given matrix 4 quiz of 3 numbers 1) Let W=span {x1,x2}, where , construct an orthogonal basis {v1,v2}for W. 2) 3) Find the characteristics polynomial and egenvalues of matrix A= 4) Sow that coefficient matrix of the following linear system is strictly diagonal dominant 5 quiz of 5 numbers 1) find an upper triangular matrix R such that A=QR 2) define T: by T(x)=A(x), find a basis B data copied from vu solutions dot com for with the property that is diagonalizable A= 3) let A be a 2*2 matrix with egenvalues 4 and 2, with corresponding eigenvectors 4) let x(t) be the position of a particle at time t, solve the initial value problem
5) let L be a linear transformation from to define by L , show that ‘L’ is inventible and also find it’s inverse?

MTH501 Final Paper 21 July 2012 by SHINING STAR & MTH501_MCQs_By_$HINING $TAR 

See the attached files please

Attachments:

Kindly upload old / current papers of "DIFFERENTIAL EQUATIONS" in Differential Equations Thread.

Thanks in advance.

yar kise nay is k paper nahe dia plz kish to shar kar do any paper

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