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Assignment # 2

MTH501 (Fall 2016)

Total marks: 10
Lecture # 23 to 32
Due date: February 02, 2017

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Question # 1

Find bases for the space spanned by the vectors

Question # 2

Calculate rank of the coefficient matrix of the following system of linear equations:

Question # 3
Determine whether is an eigenvalue of . Also find the corresponding Eigen vectors.

Question # 4
For the given matrix find using the fact (Diagonalization of matrix)

Do not calculate using any other method.

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Assignment solution ?? plz

Answer Of Question 1 is:

(1,1,-2,1)

(0,1,-6,1)

(0,0,1,0)

(0,0,0,1)

For Reference Brows The Following Link.
Link 1 To Understand: https://www.youtube.com/watch?v=AqXOYgpbMBM&t=304s

Link 2 To Calculation: http://www.math.odu.edu/~bogacki/cgi-bin/lat.cgi

GOOD LUCK 

koi pora solution upload kar do.

mth501 assignment idea sloution 2017

Ans of Q1
(1,1,-2,1)

(0,1,-6,1)

(0,0,1,0)

(0,0,0,1)

Ans of Q2 is 3
Refrance page is given below
https://www.symbolab.com/solver/matrix-rank-calculator/rank%20%5Cbe...

Please Discuss here about this assignment.Thanks

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