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+ Click Here to Search (Looking For something at vustudents.ning.com?) + Click Here To Join (Our facebook study Group)today paper 09/12/2012 at 11:00:00 am
My today’s paper:
Mostly MCQs were from first 10 lectures.
Newton Raphson method falls in the category of
Bracketing method
Open Method
Iterative Method
Indirect Method
In which methods we do not need initial approximation to start
Indirect Method
Open Method
Direct Method
Iterative Method
Muler method requires ____ starting points
1
2
3
4
Secant method falls in the category of
Bracketing method
Open Method
Iterative Method
Indirect Method
Q no 21: Normalize the vector , find Eigen value and Eigen vector? 2 marks
QNo22. Define average operator? 2 marks
QNo23. Perform second iteration using Gauss Seidal method: 2 marks
QNo24. Define in terms of function of y? 3 marks
QNo25. Find first iteration by using power method taking starting vector (1 1 1): 5 Marks
QNo26. Find Newton backward difference formula? 5 marks.
(data was given and I was asked to put the values in the formula and to calculate the answer)
Romesa Thanks for sharing
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Today’s Current Midterm Paper
Total Questions = 26
Total MCQ = 20
2 Questions of 2 Marks
2 Questions of 3 Marks
2 Questions of 5 Marks
-construct backward difference table(2marks)
-next residuals from jacobi's method(2marks)
-relaxation method first iteration(3 marks)
-value of theta from jacobi's method(3 marks)
-eigen value n eigen vactor(5 marks)
-newton backward difference table(5 marks)
Today’s Current Midterm Paper
Total Questions = 26
Total MCQ = 20
2 Questions of 2 Marks
2 Questions of 3 Marks
2 Questions of 5 Marks
2 Questions of 2 marks
1) 1 question was to find the value of p from the given table using
Interpolation Newton's forward Difference Formula
2) we have to calculate Paper copy forum vu thirty nine dot com the values of x, y and z for the given system
of equations using Gauss Siede iterative method taking initial solution
vector as (0, 0, 0)t
2 Questions of 3 marks
both of the questions were to find the value of theta for the given
matrices using Jacobi's method
2 Questions of 5 marks
1) Construct backward difference table for the given values
2) Find the solution of following system of Equations using Jacobi's
iterative method upto three decimal places
83x+11y-4z=95
7x+52y+13z=104
3x+8y+29z=71
taking the initial solution vector as (0, 0, 0)T
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