MTH603 Final Term Past Papers Set 3

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

1. δ

µ

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

δ = Ε −Ε

δ = Ε + Ε

δ = Ε + Ε

δ = Ε −Ε

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