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MTH603 Current Mid Term Papers Spring 2014 & Past Mid Term Papers at One Place Date: June 07 to June 18, 2014

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Replies to This Discussion

yes i agree with u sumaira study complete handouts also. very easy paper ha


What is inherent error?

Ans: Inherent error which is found in the problem it self before solving the problem.

thx allz fr shrng papers.

my totayz papr;

there were no any mcq frm Past paprz.

q1. define orthogonal matrics.

q2. write initial itteration of the givn equationz.

q3. what is eigen vector?

q4. find value of P in inpolulation forward method. table had given.

q5. the valuez of x nd y=f(x) have given i hav to form newtons backward tabl.


aur kis kis k mcqs moaz file se aye hain plz tell parsoon paper hai aur j s ap k mcqs easy thy

yaaar ye newton's forward method main, P=(x-xo)/h  kesay fond krtay hain. rply plz... subhu ppr hai

yaaar ye newton's forward method main, P=(x-xo)/h  kesay fond krtay hain. rply plz... subhu ppr hai

bundle of thnx for sharing .Anybody hv mcq's file mooaaz k ilawa ...... if hv share kr dain plzzzzz

neeeeeeeeeeeed          solution ov these quizez

Question # 2 of 10 ( Start time: 11:19:00 PM ) Total Marks: 1
Which of the following rearrangement make strictly diagonal dominant, the system of linear equations; x-3y+z= –2, –6x+4y+11z=1, 5x–2y–2z=9?

Select correct option:
5x–2y–2z=9, x–3y+z= –2, –6x+4y+11z=1
–6x+4y+11z=1, x–3y+z= –2, 5x–2y–2z=9
5x–2y–2z=9, –6x+4y+11z=1, x–3y+z= –2
No need to rearrange as system is already in diagonal dominant form.




Question # 8 of 10 ( Start time: 11:36:21 PM ) Total Marks: 1
For the system; 2x+3y = 1, 3x +2y = - 4, if the iterative solution is (0,0) and ‘dxi = 2’ is the increment in ‘y’ then which of the following will be taken as next iterative solution?
Select correct option:




Question # 9 of 10 ( Start time: 11:37:49 PM ) Total Marks: 1
While using Relaxation method, which of the following is increment ‘dxi’corresponding to the largest Residual for 1st iteration on the system; 2x+3y = 1, 3x +2y = - 4 ?
Select correct option:
2  2
3  3
4  4




Question # 2 of 10 ( Start time: 11:33:36 PM ) Total Marks: 1
How many Eigen values will exist corresponding to the function; Exp(ax) = e^ax, when the matrix operator is of differentiation?
Select correct option:
Finite Multiple
Infinite many




Question # 5 of 10 (Total Marks: 1)
In the context of Jacobi’s method for finding Eigen values and Eigen vectors of a real symmetric matrix of order 2*2, if |-5| be its largest off-diagonal and its two equal diagonal values are ‘3’ then which of the following will be its corresponding argument value ‘theta’ of Orthogonal Matrix?
Select correct option:



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