- Type
- Final term past paper
- Course
- MTH603 Numerical Analysis
- Size
- 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)
Q4. If S is an identity matrix, then (1 marks)
S S
tS S
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
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)
Q8. Newton’s divided difference interpolation formula is used when the values of the independent variable are (1 marks)
Q9. Given the following data (1 marks)
x
f x
Value of (2,4) f is
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 .
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