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Old June 23rd, 2013, 05:50 PM
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Default Re: Bharati Vidyapeeth CET syllabus

As per your request I am providing you the CET Syllabus of the Bharati Vidyapeeth.


UNIT I: Physical World and Measurement

Physics : Scope and excitement; nature of physical laws; Physics, technology and society.
Need for measurement : Units of measurement; systems of units; SI units, fundamental and derived units. Length, mass and time measurements; accuracy and precision of measuring instruments; errors in measurement; significant figures.
Dimensions of physical quantities, dimensional analysis and its applications.

UNIT II : Kinematics

Frame of reference, Motion in a straight line; Position – time graph, speed and velocity. Uniform and nonuniform motion, average speed and instantaneous velocity. Uniformly accelerated motion, velocity – time and position – time graphs, for uniformly accelerated motion ( graphical treatment ).
Elementary concepts of differentiation and integration for describing motion. Scalar and vector quantities : Position and displacement vectors, general vectors, general vectors and notation, equality of vectors, multiplication of vectors by a real number; addition and subtraction of vectors. Relative velocity.
Unit vectors. Resolution of a vector in a plane – rectangular components.
Scalar and Vector products of Vectors. Motion in a plane. Cases of uniform velocity and uniform acceleration- projectile motion. Uniform circular motion.

For the complete syllabus please download the follOwing word file


UNIT I: Some Basic Concepts of Chemistry

General Introduction: Important and scope of chemistry.
Laws of chemical combination, Dalton’s atomic theory: concept of elements, atoms and molecules.
Atomic and molecular masses. Mole concept and molar mass; percentage composition and empirical and molecular formula; chemical reactions, stoichiometry and calculations based on stoichiometry.

UNIT II : Structure of Atom

Atomic number, isotopes and isobars. Concept of shells and subshells, dual nature of matter and light, de Broglie’s relationship, Heisenberg uncertainty principle, concept of orbital, quantum numbers, shapes of s,p and d orbitals, rules for filling electrons in orbitals- Aufbau principle, Pauli exclusion principles and Hund’s rule, electronic configuration of atoms, stability of half filled and completely filled orbitals.

For the complete syllabus please download the following word file:


UNIT I : Diversity in Living World

What is living? ; Biodiversity; Need for classification; Three domains of life; Taxonomy & Systematics; Concept of species and taxonomical hierarchy; Binomial nomenclature; Tools for study of Taxonomy – Museums, Zoos, Herbaria, Botanical gardens.
Five kingdom classification; salient features and classification of Monera; Protista and Fungi into major groups; Lichens; Viruses and Viroids.
Salient features and classification of plants into major groups – Algae, Bryophytes, Pteridophytes, Gymnosperms and Angiosperms ( three to five salient and distinguishing features and at least two examples of each category ); Angiosperms – classification up to class, characteristic features and examples ).
Salient features and classification of animals – nonchordate up to phyla level and chordate up to classes level ( three to five salient features and at least two examples ).

For the complete syllabus please download the following word file:


UNIT I : Reproduction

Reproduction in organisms : Reproduction, a characteristic feature of all organisms for continuation of species; Modes of reproduction – Asexual and sexual; Asexual reproduction; Modes-Binary fission, sporulation, budding, gemmule, fragmentation; vegetative propagation in plants.
Sexual reproduction in flowering plants : Flower structure; Development of male and female gametophytes; Pollination – types, agencies and examples; Outbreeding devices; Pollen – Pistil interaction; Double fertilization; Post fertilization events – Development of endosperm and embryo, Development of seed and formation of fruit; Special modes – apomixis, parthenocarpy, polyembryony; Significance of seed and fruit formation.
Human Reproduction : Male and female reproductive systems; Microscopic anatomy of testis and ovary; Gametogenesis – spermatogenesis & oogenesis; Menstrual cycle; Fertilisation, embryo development upto blastocyst formation, implantation; Pregnancy and placenta formation ( Elementary idea ); Parturition ( Elementary idea ); Lactation ( Elementary idea ).

For the complete syllabus please download the following word file:


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May you provide me the information about the CET Syllabus of the Bharati Vidyapeeth?
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Old December 25th, 2014, 04:45 PM
Default Re: Bharati Vidyapeeth CET syllabus

Can any one please provide me the Bharati Vidyapeeth CET syllabus of Maths here I am looking for the same?
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Old December 25th, 2014, 04:48 PM
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Join Date: Dec 2011
Default Re: Bharati Vidyapeeth CET syllabus

As you are looking for the Bharati Vidyapeeth CET syllabus of Maths so here it is given below

BVP Pune CET Maths Syllabus

BVP Pune CET 2014 Engineering Syllabus
1. Trigonometry : Angle and its Measurements, Standard Angles, Angles in Quadrant and Quadrantal Angles, Relation between Degree Measure and Radian Measure, Length of Arc of a Circle, Area of Sector. Trigonometric Ratios : Trigonometric Ratios of any Angle, Signs of Trigonometric Ratios in Different Quadrants, Fundamental Identities, Trigonometric Ratios of Compound Angles, Trigonometric Ratios of Allied Angles, Trigonometric Ratios of Multiple Angles, Trigonometric Ratios of Half Angles, Factorization and Defactorization Formulae, Sum and Difference of Two Angles, Properties of Triangle : Trigonometric Ratios of Angles of a Triangle, Cosine Rule, Sine Rule, Projection Rule, Inverse Circular Functions : Properties of inverse Circular functions. General solution of Trigonometric equations. Area of triangle.
2. Determinant : Determinant of order 3, ( Expansion and Properties ), Cramer’s Rule, Condition of Consistency, Area of a Triangle.
3. Sets, Relations and Functions : Review of Set Theory, Powerset, Cartesian Product, Relations, Functions, Types of Functions, Graphs of Functions, Composite Function, Inverse Function, Constant Function.
4. Logarithm : Introduction and Definition, Laws of Logarithm with Proof, Change of Base, Numerical Problems.
5. Complex Numbers : Complex Number in the Form a+ib, Modulus, Complex Conjugate, Argument of Complex Number, Algebra of Complex Numbers, Square Roots of Complex Nnumbers, Argand Diagram.

6. Quadratic Equations : Roots of Equation, Nature of Roots, Sum and Product of Roots, Formation of Quadratic Equation, Symmetric Functions of Roots, Complex Cube Roots of Unity.
7. Sequences and Series : Arithmetic Progression, Geometric Progression, Harmonic Progression, Arithmetic Mean, Geometric Mean, Harmonic Mean, Special Series n, n2, n3 and their Uses.
8. Permutations and Combinations : Factorial Notation, Properties of n!, Fundamental Principle of Counting, Permutations, Permutations of Repeated Objects, Combinations, Relation between Permutations and Combinations.
9. Mathematical Induction and Binomial Theorem : Principle of Mathematical Induction and its Applications, Binomial Theorem for ( statement only ), Obtaining General Term in the Expansion. Binomial theorem for any index. Binomial coefficients.
10. Limits & Continuity : Standard Limits, Definitions, Algebra of Limits ( without Proof ), Limit at Infinity, Continuity of a Function at a Point, Continuity of a Function in the Interval, Algebra of Continuous Functions, Types of Discontinuity, Continuity of some Standard Functions.
11. Differentiation : Definition of Derivative, Derivatives of – (a) Constant Functions, (b) Power Functions, (c) Trigonometric Functions, Derivatives of Log x, ax, ex ( without Proof ), Rules of Differentiators : (a) Derivative of Sum (b) Derivative of Difference (c) Derivative of Product (d) Derivative of Quotient, Derivative From First Principle, Relation between Continuity and Differentiability, Derivative of Composite Function, Derivative of Inverse Functions, Derivative of Implicit Functions, Derivative of Parametric Functions, Second Order Derivative.
12. Applications of Derivatives : Increasing and Decreasing Functions, Tangent and Normal at a Point to a Curve, Rate Measure, Related Rates, Approximations and Small Errors, Maxima and Minima. Problems based on Cauchy’s Mean value theorem and Rolle’s mean value theorem.

13. Integration : Definition of an Integral, Integral as a Limit of Sum, Integrals of some Standard Functions. Rules of Integration. Definite Integrals, Methods of Integration., (a) Substitution Method., (b) Integration by Parts., (c) Integration by Partial Fractions., Definite Integrals, (a) Fundamental Theorem of Integral Calculus ( without proof )., (b) Properties of Definite Integrals. Simple integral of the following type :

14. Application of Integral : Area under the Curve, Volume of Solid by Revaluation.
15. Differential Equations : Definitions of Differential Equation, Order, Degree, General solution and Particular Solution., Formation of Differential Equation., Solutions of First Order and First Degree Differential Equations. (a) Variables Separable Method (b) Homogeneous and Non – Homogoneous Differential Equations, Applications of Differential equations, Growth and decay. Newton’s law of cooling, Half life period, Surface area.

16. Boolean Algebra : Boolean Algebra as an Algebraic Structure, Principle of Duality, Boolean Function and Switching Circuits., Application of Boolean Algebra to Switching Circuits.
17. Mathematical Logic : Statements, Truth Values of Statement, Compound Statement, Logical Connectives and Truth Table, Statement Pattern and Logical Equivalence, Tautology, Contradiction, Contingency, Applications of Logic to Switching Circuits, Quantifiers and quantified statements, Negation of compound statement, Negation of quantified statement.
18. Matrices : Definition and Types of Matrices, Algebra of Matrices, Elementary Transformation and Inverse of Matrix by Elementary Transformation, Minors and Cofactor of Elements, Adjoint of Matrix, Inverse by Adjoint Method, Solution of Linear Equations by Reduction Method and Inversion Method.
19. Plane Co – Ordinate Geometry : Locus : Definition of Locus, Equation of Locus, Point of Locus, Shift of Origin. Line : Definition of Line, Slope of Line, Equation of Lines in Standard Forms, General Equation, Angle between Two Lines, Point of Intersection of Lines, Conditions of Concurrent Lines, Distance of a Point from a Line, Family of Lines Pair of Straight Lines : Pair of Lines Passing through Origin, Pair of Lines not Passing through Origin. Condition that General Second Degree Equation in x and y Represents a Pair of Lines, Conditions of Parallel Lines and Perpendicular Lines, Angle between the Lines Represented by ax2+ 2hxy + by2+ 2gx + 2fy + c = o Circle : Different Forms of Equations of a Circle, Standard Equation, General Equation, Centre – Radius Form, Parametric Equation of a Circle, Tangent and Normal, Equations of Tangent and Normal, Condition of Tangency to the Standard Circle, Director Circle, Length of Tangent Segment, Tangent in Terms of Slope, Conics : Definition of Conics, Definition of Conic, Focus, Directrix, Eccentricity, Classification of Conics, Standard Equations of Parabola, Ellipse, Hyperbola, Tangents and Normals, Equation of Tangent and Normal at a Point, Condition of Tangency, Tangent in Terms of Slope. Number of tangents from a point to conic ( parabola, Ellipse, Hyperbola ). Director circle.
20. Vectors : Scalar and Vector, Different Types of Vectors, Collinear Vectors, Co – Planar Vectors, Algebra of Vectors, Addition of Vectors, Scalar Multiplication of Vectors, Position Vectors, Scalar Products and its Properties, Vector Products and its Properties, Angle between Two Vectors, Collinearity and Coplanarity of Vectors, Section Formula., Midpoint Formula, Centroid Formula, Scalar Triple Product., Volume of Parallelopiped, Applications of Vectors to Geometry. Applications of Vectors to Mechanics. Vector area of triangle and parallelogram.

21. Three Dimensional Geometry : Direction Cosines and Ratios : Relation between Direction Cosines and Direction Ratios, Angle between Two Lines, Condition of Perpendicular and Parallel Lines, Lines : Equation of Line Passing through given Point and Parallel to Given Vector, Equation of Line Passing through given Two Points, ( Vector and Cartesian Form ). Distance of line from a point, Skew lines Distance between skew lines. Distance between parallel lines. Plane : Angle between line and plane, coplanarity of two lines. Distance of a point from a plane. Equation of plane passing through the intersection of
two planes.
22. Linear Programming : Solution of Linear in Qualities in One & Two Variable, Introduction of Concepts, Formation of Linear Programming Problem, Graphical Solution of Linear Programming Problem. Solution of linear programming problems by graphical methods (a) ISO profit and ISO cost line (b) Corner method.

23. Statistics : Measures of Dispersion : Range, Mean Deviation, Variance and Standard Deviation, Quartile Deviation. Bivariate Frequency Distribution : Tabulation, Correlation, Scatter Diagram, Covariance, Karl Pearson’s Coefficient of Correlation. Probability : Events and Algebra of Events, Definition of Probability, Addition Theorem, Multiplication Theorem, Conditional Probability, Independent Events, Baye’s Theorem, Random Variable, Discrete and Continuous Random Variable, Probability Distribution of Discrete and Continuous Random Variable. Binomial distribution, Bernoulli Trial, Binomial distribution. Condition for Binomial Distribution. Mean and variance of Binomial distribution. Normal distribution. Mean and variance of Normal distribution. Standard Normal variables.
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