# JAM Question Paper 2006 CA (Computer Applications)

JAM Question Paper 2006 CA (Computer Applications).

Joint Admission Test (JAM) This JAM CA – Computer Applications 2006 examination is the procedure to get the Admission to Integrated Ph.D. Programmes at Indian Institute of Science, Bangalore and M.Sc. (Two Year), Joint M.Sc.-Ph.D., M.Sc.-Ph.D. Dual Degree and other Post-Bachelor’s Degree Programmes at Indian Institutes of Technology

JAM CA – Computer Applications 2006 Question Paper having The questions for Biological Sciences (BL), Computer Applications (CA) and Computer Applications (CA) test papers will be fully objective type.  This JAM CA – Computer Applications 2006 Question will help all the students for their exam preparation, here the question type is MCQ i.e multiple choice question answers, if this JAM CA – Computer Applications 2006 question paper in pdf file for IIT JAM CA – Computer Applications you can download it in FREE, if Joint Entrance Examination (JAM) 2006 paper in text for JAM you can download JAM 2006 page also just Go to menu bar, Click on File->then Save.

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## JAM Question Paper 2006 CA (Computer Applications)

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Let F be a field. Given below are six statements about F.
1. F is a skew field
2. F is a group with respect to multiplication
3. Fis an integral domain
4. F has zero divisors
5. Fhas no zero divisors
6. Only ideals ofF are {O} and itself

In which of the following options all the statements are correct?
(A) 1,2,3
(B) 1,3,5
(C) 2,4,6
(D) 4,5,6

Consider the statements
(P) If a linear programming problem has only one optimal solution, then this solution is an extreme point of the feasible region.
(03 A linear programming problem either is infeasible or has at least one optimal solution.
(R) A linear programming problem can have exactly two optimal solutions.
(S) A feasible linear programming problem has an optimal solution or unbounded solution.

Let be the set of all planes in G3. The nonrepresentational inPis
(A) symmetric and transitive
(B) symmetric and reflexive
(C) symmetric but not transitive
(D) transitive but not reflexive

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