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MTH603 Final Term Quiz 3 and 4 by Mohsin

Numerical Analysis PDF 23.7 MBUpdated 23 Oct 2026
Final term past paper MTH603 Final Term Quiz 3 and 4 by Mohsin PDF 23.7 MB
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Final term past paper
Course
MTH603 Numerical Analysis
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PDF 23.7 MB
Updated
23 Oct 2026
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FINALTERM EXAMINATION Spring 2010 MTH603- Numerical Analysis (Session - 2)

Q1. Symbol used for forward differences is (1 marks)

Q2. The relationship between central difference operator and the shift operator is given by (1 marks)

Q3. Muller’s method requires --------starting points (1 marks)

  1. 1
  2. 2
  3. 3
  4. 4

Q4. If S is an identity matrix, then (1 marks)

S S

tS S

  1. All aretrue

t S S

Q5. If we retain r+1 terms in Newton’s forward difference formula, we obtain a (1 marks)

polynomial of degree ---- agreeing with xy at 0, 1,..., r x x x

  1. r+2
  2. r+1
  3. r
  4. r-1

Q6. P in Newton’s forward difference formula is defined as (1 marks)

x x p h

x x p h

n x x p h

n x x p h

Q7. Octal number system has the base --------------- (1 marks)

  1. 2
  2. 8
  3. 10
  4. 16

Q8. Newton’s divided difference interpolation formula is used when the values of the independent variable are (1 marks)

  1. Equally spaced
  2. Not equally spaced
  3. Constant
  4. None of the above

Q9. Given the following data (1 marks)

x

f x

Value of (2,4) f is

  1. 1.5
  2. 3
  3. 2
  4. 1

Q10. If (1 marks)

y x is approximated by a polynomial np x of degree n then the error is given by

n x y x P x

n x y x P x

n x P x y x

n x y x P x

Q11. Let I denotes the closed interval spanned by (1 marks)

x x x x x x x x x . Then F x vanishes ------times in the interval I .

  1. n-1
  2. n+2
  3. n
  4. n+1
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