MTH603 Mid Term Past and Current Solved Paper Discussion
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While using the Gauss - Seidel Method for finding the solution of the system of equation, the following system
3x+y+2=11
2x + 5y + z = 16 can be rewritten as
x+y+57=4
@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
While using the Gauss - Seidel Method for finding the solution of the system of equation, the following system
3x+y+2=11
2x + 5y + z = 16 can be rewritten as
x+y+57=4
Correct Option: b
x=1/3(11 -y-z)
y =1/5(16-2x-z)
2=1/5(47-x-y) -
If the product of two matrices is an identity matrices that is AB = 1, then which of the following is true?
A is inverse of B
A is singular
B is singular
A is transpose of B -
If the product of two matrices is an identity matrices that is AB = 1, then which of the following is true?
A is inverse of B
A is singular
B is singular
A is transpose of B@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
If the product of two matrices is an identity matrices that is AB = 1, then which of the following is true?
A is inverse of B
A is singular
B is singular
A is transpose of BNo answer in given option
multiplicative inverse and Properties -
While using the relaxation method for finding the solution of the following system
8x1+3x2-2x3=5
4x1+7×2+2x3=9 with the initial vector(0, 0, 0), the residuals would be
3X1+5x2+9x3=2R1 = 3, R2 = 7, R3 = 6
R1 = 2, R2 = 6, R3 = 3
R1 = 5, R2 = 9, R3 = 2
R1=-4, R2 = 8, R3 = 9 -
While using the relaxation method for finding the solution of the following system
8x1+3x2-2x3=5
4x1+7×2+2x3=9 with the initial vector(0, 0, 0), the residuals would be
3X1+5x2+9x3=2R1 = 3, R2 = 7, R3 = 6
R1 = 2, R2 = 6, R3 = 3
R1 = 5, R2 = 9, R3 = 2
R1=-4, R2 = 8, R3 = 9@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
While using the relaxation method for finding the solution of the following system
8x1+3x2-2x3=5
4x1+7×2+2x3=9 with the initial vector(0, 0, 0), the residuals would be
3X1+5x2+9x3=2R1 = 3, R2 = 7, R3 = 6
R1 = 2, R2 = 6, R3 = 3
R1 = 5, R2 = 9, R3 = 2
R1=-4, R2 = 8, R3 = 9R1 = 3, R2 = 7, R3 = 6
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Gauss-Seidel method is also known as method of …
False position
Iterations
None of the given choices
Successive displacement
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Gauss-Seidel method is also known as method of …
False position
Iterations
None of the given choices
Successive displacement
@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Gauss-Seidel method is also known as method of …
False position
Iterations
None of the given choices
Successive displacement
Successive displacement
-
@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Gauss-Seidel method is also known as method of …
False position
Iterations
None of the given choices
Successive displacement
Successive displacement
@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Gauss-Seidel method is also known as method of …
Gauss–Seidel method is an improved form of Jacobi method, also known as the successive displacement method. This method is named after Carl Friedrich Gauss (Apr.
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Sparse matrix is a matrix with …
Select the correct option:
Many elements are one
Some elements are one
Some elements are zero
Many elements are zero -
Sparse matrix is a matrix with …
Select the correct option:
Many elements are one
Some elements are one
Some elements are zero
Many elements are zero@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Sparse matrix is a matrix with …
Select the correct option:
Many elements are one
Some elements are one
Some elements are zero
Many elements are zeroMany elements are zero
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@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Sparse matrix is a matrix with …
Select the correct option:
Many elements are one
Some elements are one
Some elements are zero
Many elements are zeroMany elements are zero
@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
Sparse matrix is a matrix with …
A sparse matrix is a special case of a matrix in which the number of zero elements is much higher than the number of non-zero elements. As a rule of thumb, if 2/3 of the total elements in a matrix are zeros, it can be called a sparse matrix.
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While using Gaussian Elimination method, the following augmented matrix

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@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
While using Gaussian Elimination method, the following augmented matrix

Correct Answer: A
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While using the relaxation method for finding the solution of the following system
5x1+12-3x3=5
x1 +5x2 +2x3 = 7 with the initial vector(0, 0, 0), the residuals would be
x1 +2×2+4x3=3Select the correct option
R1 = 3, R2 = 2, R3 = 1
R1 = 2, R2 = 1, R3 = 1
R1 = 5, R2 = 7, R3 = 3
R1 = 1,R2 = 3, R3 = 2 -
While using the relaxation method for finding the solution of the following system
5x1+12-3x3=5
x1 +5x2 +2x3 = 7 with the initial vector(0, 0, 0), the residuals would be
x1 +2×2+4x3=3Select the correct option
R1 = 3, R2 = 2, R3 = 1
R1 = 2, R2 = 1, R3 = 1
R1 = 5, R2 = 7, R3 = 3
R1 = 1,R2 = 3, R3 = 2@zaasmi said in MTH603 Mid Term Past and Current Solved Paper Discussion:
While using the relaxation method for finding the solution of the following system
5x1+12-3x3=5
x1 +5x2 +2x3 = 7 with the initial vector(0, 0, 0), the residuals would be
x1 +2×2+4x3=3Select the correct option
R1 = 3, R2 = 2, R3 = 1
R1 = 2, R2 = 1, R3 = 1
R1 = 5, R2 = 7, R3 = 3
R1 = 1,R2 = 3, R3 = 2R1 = 5, R2 = 7, R3 = 3
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While solving by Gauss-Seidel method, which of the following is the first Iterative solution for the
system; x-2y =1, x+4y=4 ?
Select correct option:
(1, 0.75)
(0,0)
(1,0)
(0,1)