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MTH643 Quiz 2

Introduction to MATLAB PDF 846 KBUpdated 23 Oct 2026
Quiz MTH643 Quiz 2 PDF 846 KB
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MTH643 Introduction to MATLAB
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PDF 846 KB
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23 Oct 2026
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Q1. If we use [P, D] = eig(B), P determines ______ and D determines _________.

  1. eigen vectors, eigen values
  2. eigen values, eigen vectors
  3. square matrix, rectangular matrix
  4. rectangular matrix, square matrix

Correct answer: eigen vectors, eigen values

Q2. To solve the system of equations 2x+3y=4, 3x-4y=8, we will write _________________ into MATLAB.

  1. rref([2 3 4; 3 -4 8])
  2. A=[2 3; 3 -4]; b=[4; 8]; Ab=[A b]; rref(Ab)
  3. b=[4; 8]; Ab=[[2 3; 3 -4] b]; rref(Ab)
  4. All of these

Correct answer: All of these

Q3. The ________ command calculates the eigen value of a ________ matrix.

  1. value, rectangular
  2. eig, square
  3. eig, rectangular
  4. eigen, square

Correct answer: eig, square

Q4. What MATLAB function is used to find the inverse of a matrix?

  1. eye()
  2. eig()
  3. inv()
  4. inverse()

Correct answer: inv()

Q5. _________ command calculates the eigen value of the square matrix M.

  1. sym(M)
  2. eig(M)
  3. inv(M)
  4. none of these

Correct answer: eig(M)

Q6. What MATLAB function is used to find the determinant of a matrix?

  1. determinant()
  2. trace()
  3. det()
  4. rank()

Correct answer: det()

Q7. _________ command calculates the inverse of the matrix A.

  1. sym(A)
  2. inv(A)
  3. eig(A)
  4. none of these

Correct answer: inv(A)

Q8. To calculate the reduced echelon form of a matrix E=[0 1 3 4; 2 4 1 5; 6 1 8 6], we will write __________ in MATLAB.

  1. eig(E)
  2. rref(E)
  3. eig
  4. rref

Correct answer: rref(E)

Q9. To enter system of equations 2x+3y=4, 3x-4y=8 into MATLAB as an (augmented) matrix we will write

  1. A=[2 3; 3 -4]; b=[4; 8]; Ab=[A b]
  2. b=[4; 8]; Ab=[[2 3; 3 -4] b]
  3. Ab=[2 3 4; 3 -4 8]
  4. All of these

Correct answer: All of these

Q10. Using MATLAB, solution of system of linear equations is obtained by _____________ command .

  1. solve
  2. sym
  3. eig
  4. inv

Correct answer: solve

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