June 2015 - Paper 3

56:  

In propositional logic P ⇔ Q is equivalent to (Where ~ denotes NOT):

A.

~ (P ˅ Q) ˄ ~ (Q ˅ P)

B.

(~ P ˅ Q) ˄ (~ Q ˅ P)

C.

(P ˅ Q) ˄ (Q ˅ P)

D.

~ (P ˅ Q) → ~ (Q ˅ P)

 
 

Option: B

Explanation :

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57:  

Which of the following statements is true for Branch - and - Bound search?

A.

Underestimates of remaining distance may cause deviation from optimal path.

B.

Overestimates can't cause right path to be overlooked.

C.

Dynamic programming principle can be used to discard redundant partial paths.

D.

All of the above

 
 

Option: C

Explanation :

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58:  

Match the following with respect to heuristic search techniques:

List – I

List – II

(a) Steepest - accent Hill Climbing

(i) Keeps track of all partial paths which can be candidate for further exploration

(b) Branch - and - bound

(ii) Discover problem state(s) that satisfy a set of constraints

(c) Constraint satisfaction

(iii) Detects difference between current state and goal state

(d) Means - end - analysis

(iv) Considers all moves from current state and selects best move

Codes:

 

 

A.

(i) (iv) (iii) (ii)

B.

(iv) (i) (ii) (iii)

C.

(i) (iv) (ii) (iii)

D.

(iv) (ii) (i) (iii)

 
 

Option: B

Explanation :

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59:  

Match the following for methods of MIS development:

List – I

List – II

(a) Joint Application Design (JAD)

(i) Delivers functionality in rapid iteration measured in weeks and needs frequent communication, development, testing and delivery

(b) Computer Aided Software Engg

(ii) Reusable applications generally with one specific function. It is closely linked with idea of web services and service oriented architecture.

(c) Agile development

(iii) Tools to automate many tasks of SDLC

(d) Component based technology

(iv) A group based tool for collecting user requirements and creating system design. Mostly used in analysis and design stages of SDLC

Codes:

 

 

A.

(i) (iii) (ii) (iv)

B.

(iv) (iii) (i) (ii)

C.

(iii) (iv) (i) (ii)

D.

(iii) (i) (iv) (ii)

 
 

Option: B

Explanation :

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60:  

A context free grammar for L = { w | n0 (w) > n1 (w)} is given by :

A.

S → 0 | 0 S | 1 S S

B.

S → 0 S | 1 S | 0 S S | 1 S S | 0 | 1

C.

S → 0 | 0 S | 1 S S | S 1 S |S S 1

D.

S → 0 S | 1 S | 0 | 1

 
 

Option: C

Explanation :

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