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  #1  
June 16th, 2015, 09:29 AM
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Lalit Narayan Mithila University Bsc Syllabus

I am student of B.Sc (Mathematics) from Lalit Narayan Mithila University (LNMU) . My 1st year Exam is about to come so I want to start its preparation . Would you please provide me B.Sc (Mathematics) (1st year) Syllabus of LNMU so I will prepare according to it ?
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  #2  
January 27th, 2016, 03:07 PM
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Re: Lalit Narayan Mithila University Bsc Syllabus

How much marks hindi and english will contain in part 1 bsc(math)
  #3  
September 6th, 2016, 10:42 AM
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mark of

Hendi=50
English=50
  #4  
December 24th, 2016, 12:05 PM
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Sir I want practicle syllabus for bsc. Part 1 ZOOLOGY honours. 2016
  #5  
June 19th, 2017, 09:14 AM
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Lnmu BSc physics honours 1st year ka syllabus kya hai
  #6  
October 15th, 2017, 04:27 PM
ramansinghsengar281299
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Re: Lalit Narayan Mithila University Bsc Syllabus

LNMU B.Sc first year chemistry honours ka syllabus kya he
  #7  
April 5th, 2018, 07:52 PM
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Where's​BSC part 2 syllabus
  #8  
February 19th, 2020, 05:38 PM
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Re: Lalit Narayan Mithila University Bsc Syllabus

I am student of Lalit Narayan Mithila University and from here doing B.Sc math searching for syllabus. Will you provide Lalit Narayan Mithila University B.SC Math syllabus in PDF?
  #9  
February 19th, 2020, 05:39 PM
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Re: Lalit Narayan Mithila University Bsc Syllabus

The Lalit Narayan Mithila University is a public university in India. Began in 1972, the university initially functioned from the Mohanpur House at Sara Mohanpur village of Darbhanga-Sakri route

Please find the below attached file for the Lalit Narayan Mithila University B.SC Math syllabus:

Lalit Narayan Mithila University B.SC Math syllabus







Syllabus:

Paper-I


Twelve questions to be set, and six questions you will have to answer -

Schoeller Partial and total order relations, countability, Cardinality.
Bernstein theorem, Cardinal and ordinal numbers and their arithmetic, Axiom choice and its various forms, Zor well-ordering theorem (3 questions)

properties, Definition of a group with examples and simple of groups, Cyclic groups, Coset decomposition, Lagrange's theorem and its consequences, Fer and Euler's theorems, Homomorphism and Isomorphism, Normal subgroups. Quotient groups, Fundamental theorem of homomorphism.

Permutation groups. Even and odd permutations, the alternating groups, Cayley's theorem, Introduction of rings, subrings. Integral domains and fields, characteristic of a ring. (3 questions) Symmetric, Skew symmetric, Hermitian and Skew Hermitian matrices. Elementary operations on matrices, Inverse of a matrix.


Linear independence of row and column matrices. The rank of a matrix, Eigenvalues, Eigenvectors and the characteristic equation of matrices to a system of linear (both homogenous and non-homogeneous) equations Theorems on the consistency of a system of a linear equation. (3questions)


General properties of polynomials and equations. The fundamental theorem of algebra, Descarte's rule of sing, Relation between roots and coefficients. Evaluations of symmetric functions of roots of cubic and biquadratic, of equations, Reciprocal equations Transformation of cubic and biquadratic.

Paper-II

Twelve questions to be set, and six you will have to answer.

Analytical Geometer of Two dimensions: - General equation of second degree, tracing of conics, the system of conics, confocal conics, polar equation of conic. Equation of chord. Tangent, normal. Asymptote and director circle. (4 questions)


Analytical Geometry of Three Dimensions: - Equations of a plane and straight lines, Coplanarity. Shortest distance. The volume of the tetrahedron Sphere, Radical plane. The tangent plane, cone, generating line, condition for three mutually perpendicular generators. Central conoids, normal and conjugate diameters of ellipsoids and its properties questions)


Higher Trigonometry: - De movers theorem and its applications circular, inverse circular and hyperbolic functions. Logarithm o complex quantity. Expansion of trigonometrical functions, Gregory's series, the summation of series, Resolution into factors.

Address:

Lalit Narayan Mithila University
Kameshwaranagar, Darbhanga, Bihar 846004
Phone: 099340 61719
Attached Files
File Type: pdf Lalit Narayan Mithila University B.SC Math syllabus.pdf (126.0 KB, 211 views)
  #10  
December 30th, 2021, 03:11 PM
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Quote:
Originally Posted by Anuj Bhola View Post
The Lalit Narayan Mithila University is a public university in India. Began in 1972, the university initially functioned from the Mohanpur House at Sara Mohanpur village of Darbhanga-Sakri route

Please find the below attached file for the Lalit Narayan Mithila University B.SC Math syllabus:

Lalit Narayan Mithila University B.SC Math syllabus







Syllabus:

Paper-I


Twelve questions to be set, and six questions you will have to answer -

Schoeller Partial and total order relations, countability, Cardinality.
Bernstein theorem, Cardinal and ordinal numbers and their arithmetic, Axiom choice and its various forms, Zor well-ordering theorem (3 questions)

properties, Definition of a group with examples and simple of groups, Cyclic groups, Coset decomposition, Lagrange's theorem and its consequences, Fer and Euler's theorems, Homomorphism and Isomorphism, Normal subgroups. Quotient groups, Fundamental theorem of homomorphism.

Permutation groups. Even and odd permutations, the alternating groups, Cayley's theorem, Introduction of rings, subrings. Integral domains and fields, characteristic of a ring. (3 questions) Symmetric, Skew symmetric, Hermitian and Skew Hermitian matrices. Elementary operations on matrices, Inverse of a matrix.


Linear independence of row and column matrices. The rank of a matrix, Eigenvalues, Eigenvectors and the characteristic equation of matrices to a system of linear (both homogenous and non-homogeneous) equations Theorems on the consistency of a system of a linear equation. (3questions)


General properties of polynomials and equations. The fundamental theorem of algebra, Descarte's rule of sing, Relation between roots and coefficients. Evaluations of symmetric functions of roots of cubic and biquadratic, of equations, Reciprocal equations Transformation of cubic and biquadratic.

Paper-II

Twelve questions to be set, and six you will have to answer.

Analytical Geometer of Two dimensions: - General equation of second degree, tracing of conics, the system of conics, confocal conics, polar equation of conic. Equation of chord. Tangent, normal. Asymptote and director circle. (4 questions)


Analytical Geometry of Three Dimensions: - Equations of a plane and straight lines, Coplanarity. Shortest distance. The volume of the tetrahedron Sphere, Radical plane. The tangent plane, cone, generating line, condition for three mutually perpendicular generators. Central conoids, normal and conjugate diameters of ellipsoids and its properties questions)


Higher Trigonometry: - De movers theorem and its applications circular, inverse circular and hyperbolic functions. Logarithm o complex quantity. Expansion of trigonometrical functions, Gregory's series, the summation of series, Resolution into factors.

Address:

Lalit Narayan Mithila University
Kameshwaranagar, Darbhanga, Bihar 846004
Phone: 099340 61719
Sir hume 1st year ka lecture lena hai all subjects


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