MTH603 FINAL TERM IMPORTANT MCQS 2023

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MTH603 Final term important mcqs 2023

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Newton Raphson method is also known as

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Newton Raphson method falls in the category of

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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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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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The Power method 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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Differences methods find the ________ solution of the system.

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

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An eigenvector V is said to be normalized if the coordinate of largest magnitude is equal to
zero.

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Eigenvalues of a symmetric matrix are all _________.

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Regula Falsi means

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Bisection method is a

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Two matrices with the same characteristic polynomial need not be similar.

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The characteristics polynomial of a 3x 3 Identity matrix is __________, if x is the
Eigen values of the given 3 x 3 identity matrix. Where symbol ^ shows power.

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If A is a nxn triangular matrix (upper triangular, lower triangular) or diagonal
matrix, the eigenvalues of A are the diagonal entries of A.

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If n x n matrices A and B are similar, then they have the same eigenvalues (with the
same multiplicities).

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Below are all the finite difference methods EXCEPT _________.

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The Jacobi iteration converges, if A is strictly diagonally dominant.

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Eigenvalues of a symmetric matrix are all _______ .

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A 3 x 3 identity matrix have three and __________eigen values.

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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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Exact solution of 2/3 is not exists.

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Virtual university MTH603  Final term exams 2023 preparation

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Vu final term preparation 2023.

In summary, the key to preparing for the Virtual University final term exams in 2023 lies in a focused and thorough approach to  MTH603 final term MCQs. By prioritizing this aspect of the exam, students can strengthen their grasp on the subject matter and significantly enhance their chances of success. Consistent practice, utilization of available resources, and regular self-assessment are essential elements that contribute to a well-rounded and effective exam preparation strategy. By following these guidelines, students can approach their final term exams with confidence and maximize their performance in MTH603 MCQs.

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