midterm past paper quiz

MTH603 Midterm Past Paper online Practice Quiz

MTH603 Midterm Past Paper

You have come here while searching for MTH603 midterm past papers. But before going to download the MTH603 midterm past paper. I have a better option for you. That is, that you can attempt the online quiz of MTH603.

Practice Quiz from MTH603 Midterm Past Paper

This quiz will evaluate your preparation for the MTH603 midterm examination and it is based on the past papers of MTH603. The purpose of this quiz is to evaluate your performance in this subject. If you can pass this quiz, then there is a great chance that you can secure good marks in your exams.





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MTH603

midterm past paper quiz

MTH603 Midterm Past Papers Practice Quiz

Welcome to MTH603 Midterm Online Practice Quiz.

You can check your preparation of MTH603 for your Exams here.

Questions Will be different every time you will attempt.

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Category: MTH603-mid

In ……………… method, the elements above and below the diagonal are simultaneously made zero.

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Differences methods find the ________ solution of the system.

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To apply Simpson’s 3/8 rule, the number of intervals in the following must be

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Power method is applicable if the eigen vectors corresponding to eigen values are linearly independent.

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Category: MTH603-mid

While solving the system; x–2y = 1, x+4y = 4 by Gauss-Seidel method, which of the following ordering
is feasible to have good approximate solution?

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Category: MTH603-mid

The need of numerical integration arises for evaluating the definite integral of a function that has no explicit ____________ or whose anti derivative is not easy to obtain

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Bisection method is ……………….. method

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The determinant of a diagonal matrix is the product of the diagonal elements

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For a system of linear equations, the corresponding coefficient matrix has the value of determinant; |A| = 0, then which of the following is true?

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Eigenvalues of a symmetric matrix are all _______

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The determinant of a _______ matrix is the product of the diagonal elements

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The can be used only to find the eigenvalue of A that is largest in absolute value—we call this eigenvalue the dominant eigenvalue of A

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Category: MTH603-mid

Simpson’s rule is a numerical method that approximates the value of a definite integral by using polynomials

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A 3 x 3 identity matrix have three and __________eigen values

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How many Eigen vectors will exist corresponding to the function; Exp(ax) = e^ax, when the matrix operator is of differentiation?

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Category: MTH603-mid

The Jacobi’s method is a method of solving a matrix equation on a matrix that has ____zeros along its main diagonal

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Category: MTH603-mid

If x is an eigen value corresponding to eigen value of V of a matrix A. If a is any constant, then x – a is an eigen value corresponding to eigen vector V is an of the matrix A - a I.

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The Trapezoidal rule is a numerical method that approximates the value of a.______________.

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Which of the following method is not an iterative method?

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Muller’s method requires --------starting points

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Which of the following is a reason due to which the LU decomposition of the system of linear equations; x+y = 1, x+y =2 is not possible?

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Category: MTH603-mid

For differences methods we require the set of values.

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Back substitution procedure is used in …………….

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Category: MTH603-mid

In Jacobi’s Method, the rate of convergence is quite ______ compared with other methods

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Sparse matrix is a matrix with ……….

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The basic idea of relaxation method is to reduce the largest residual to ………….

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Category: MTH603-mid

Iterative algorithms can be more rapid than direct methods

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Which of the following is equivalent form of the system of equations in matrix form; AX=B ?

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The Gauss-Seidel method is applicable to strictly diagonally dominant or symmetric________ definite matrices A.

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The Jacobi’s method is a method of solving a matrix equation on a matrix that has no zeros along its ________.

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Note before downloading MTH603 midterm past paper

One thing to note dear fellows that you must don’t rely on these papers only. They can be a source of help but not an ultimate solution. If you want to get good marks in your exams you are advised to go through all of your handouts and must watch all of the video lectures.

Golden rules for good marks in VU Exams.

As per my experience, I have developed some golden rules for getting good marks in Virtual University Exams based on experience. I got 3.96 CGPA by following these rules. So here they are:

  1. Never miss your Quiz, Assignment, or GDB.
  2. Always try to do your Assignment on your own.
  3. Try your best to finish your video lectures 10 days before exams.
  4. Try your best to read your handouts twice before exams.
  5. Read forward attempt backward.
  6. Never schedule more than one paper on the same day.
  7. Your most difficult paper should have a gap of 1 or more days.
  8. Toughest paper must be scheduled first.
  9. Read questions forward and attempt backward.
  10. Don’t waste your time during a paper on illegal activities.




You can also download the Latest VU Handouts

To download the MTH603 midterm past paper click here.

 

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