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MTH501_Linear Algebra, Mega Tread of Final Term Papers 2004 to 2014 and Discussion.

MTH501_Linear Algebra,

Mega Tread of Final Term Papers

2004 to 2014

Dear Freinds n Fellows,

              I Collected this collection at one place from taking previous discussions of ning as well all over the net.

However, u can find easily all Final papers from 2004 to 2014.

if u get, more except these files then welcome to share to help others.

Great Luck! 

Thanks n Regards.


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Replies to This Discussion

Mth501 Final 7 Papers_2004 to 2008

Attachments:
Attachments:

Mth501_Final 3 papers Unknown years

Attachments:

Jazak ALLAH khair 

مَلیکا ایمان

Malika sis

Jazzak Allah U too  ĴĮÃ ČĤ n Welcome I_S .. 

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Dear Fellows, 

 these are some questions which i corrected from file.

and some r still missing answers. so, help to solved these.

Thanks!

----------------

1_if a multiple row of a square matrix a is added to another row to produce a matrix b,then which of the condition is true?

detB=detA
2_which of the following is all permutations of (1, 2)
 {1,2} and {2,1} 
 
3_let W={(x,y) such that x,y in R and x=y}.is W a vector subspace of plane?
 
yes
No
 
4_if a system of equations is solve using the jacobi's method, then which of the following is the most appropriate answer about the matrix M that is derived from the coefficient matrix?
 
All of its entries on the diagonal must be zero.
All of its entries below  the diagonal must be zero.
All of its entries above the diagonal must be zero.
All of its entries below and above the diagonal must be zero.
Is it true??
 
5_ if λ is an eigenvalue of the invertible matrix a then an eigenvalue of a-1 will be
 
λ–1 
If A is an invertible matrix with eigenvalue λ corresponding to eigenvector x, then A–1 has eigenvalue λ–1 corresponding to the same eigenvector x.
 
6_if the rank of a 5x3 matrix is 3 the dimension of its Null space is 
0
3
2
we can't say anything
Is it true??
I think its 1 ans but not sure..
 
7_if {v1,v2,v3,...vn} be the orthogonal set of vectors then which statement(s) must be true.
 
8_for an nxn matrix (at)t=
At
A
A-1
(A-1)-1
 
9_ the dimension of the vector space p4 is 
 
5

?????  solve it..

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