#1
5th October 2014, 01:32 PM
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Question Papers of MSC Maths
I am doing MSC from Acharya Nagarjuna University, for that I want to get MSC Maths previous year question papers can you please provide me that ?
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#2
5th October 2014, 03:50 PM
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Re: Question Papers of MSC Maths
M.Sc. Mathematics stands for the Master of Science in Mathematics. It’s a postgraduate Mathematics course. Mathematics is the study of quantity, structure, space, and change. Duration:2 Years Level:Post Graduation Type ![]() Eligibility:Graduation M.Sc. DEGREE EXAMINATION, MAY 2011. First Year Mathematics Paper I — ALGEBRA Time : Three hours Maximum : 100 marks Answer any FIVE questions. All questions carry equal marks. 1. State and prove Cauchy’s theorem for Abelian groups. 2. Show that every group is isomorphic to a subgroup of A(S) for some appropriate S. 3. If P is a prime number and P O(G), then show that G has an element of order P. 4. (a) State and prove unique factorization theorem. (b) Show that a finite integral domain is a field. 5. (a) State and prove the Eienstein criterion. (b) Show that J[i] is a Euclidean ring. 2 (DM 01) 6. If L is a finite extension of K and if K is finite extension of F , then show that L is a finite extension of F, moreover, [L : F]= [L : K][K : F] 7. Show that the number e is transcendental. 8. If K is a finite extension of F, then show that G(K, F) is a finite group and its order, O(G(K, F)) satisfies O(G(K, F))£ [K : F]. 9. (a) Define a Lattice. In a Lattice (L, Ù, Ú) show that (i) x Ùx = x and x Ú x = x for all x˛L. (ii) x Ù y = yÙx and x Ú y = yÚ x for all x,y˛L. (iii) x Ù(yÙz)= (x Ù y)Ùz and (iv) x Ù(yÚ x)= x and x Ú(yÙx)= x for all x, y˛L. (b) Prove that every distributive lattice with more than one element can be represented as a subdirect union of two element chains. I am uploading a pdf file for more question papers it is free to download: ![]() ![]() ![]() ![]() ![]() |
#3
5th February 2018, 11:19 PM
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Re: Question Papers of MSC Maths
MSc maths previous question paper 2015 to 2017 may & Dec all paper please
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