#1
30th April 2015, 03:35 PM
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Acharya Nagarjuna University M.Sc Mathematics Entrance Exam
Is there any entrance exam to apply for the M.Sc Mathematics course of the Acharya Nagarjuna University? If yes then tell me about the exam pattern and if not then how can i apply for the M.Sc Mathematics course of the Acharya Nagarjuna University?
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#2
28th May 2018, 08:14 AM
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Re: Acharya Nagarjuna University M.Sc Mathematics Entrance Exam
I completed B.Sc degree and want to do M.Sc. Mathematics degree from Acharya Nagarjuna University for this I know I have to appear in entrance exam. Will you provide Acharya Nagarjuna University M.Sc Mathematics Entrance Exam syllabus so I prepare well?
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#3
28th May 2018, 08:14 AM
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Re: Acharya Nagarjuna University M.Sc Mathematics Entrance Exam
Acharya Nagarjuna University, Guntur invites applications for the admissions into Postgraduate Courses offered on its Campus, PG Centre, Ongole and its Affiliated Colleges for the academic year 2018-19 through ANUPGCET 2018 Syllabus of Acharya Nagarjuna University M.Sc. Mathematics Entrance Exam Paper I (30 questions) Formation of Differential Equations Solution of I order equations Variables separable form Homogeneous equations Non homogeneous equations Linear equations Bernoulis Theorem Clairauts form Linear differential equations of higher order with constant coefficients Orthogonal trajectories (Cartesian and Polar) Exact equations Normal form Variation parameters Simultaneous equations Vector Differentiation Differential operators Differential vector Geometry (Frenet Serret Formulae) Coordinates in three Dimensions Distance and Section formulae Direction Cosines Direction ratios Projections Angle between two lines Equation of a plane Angle between planes Condition of Perpendicularity and parallelism Distance of a point from a plane Line equations Co planarity of a line Shortest distance between two lines Intersection of a line with a plane Distance of a point from a line Change of Axes (transformation & rotation) Spheres Plane Section of a Sphere Intersection of a line with a sphere Tangent planes Pole Polar planes Polar lines Conjugate points Conjugate planes Conjugate lines Orthogonal spheres Power of a point Radical Planes Radical Center Coaxial system of spheres Limiting points Real numbers Ordered field Upper and lower bounds Supremum and infimum Completeness axiom Dedikinds theorem Open and closed sets Limit point of a set Bolzano Weirstrass theorem Sequences Monotonic sequences Cuachy sequence General principal of convergence Infinite series Partial sums Series of non negative terms Tests of Convergence Comparison Condensation and Integral tests Alternative series Absolute and conditional convergence ANUPGCET 2018 Date:- 5th to 7th May, 2018 TEST CENTRES: 1. GUNTUR 2. ONGOLE 3. VIJAYAWADA |
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