Sunday, 13 November 2016

VITEEE Mathematics Syllabus 2017 | VIT University EEE Maths Syllabus 2017 www.vit.ac.in

Download VITEEE Mathematics Syllabus 2017 | VIT University EEE Maths Syllabus 2017 VITEEE Maths Sample paper

Here we give the detail of VITEEE 2017 maths Syllabus which is comprise 10 chapters and in the VITEEE entrance test there are 4 subjects will be asked i.e Physics, Chemistry Maths / Biology and English. There are 10 chapter and detail of topics  and we also give the image of VITEEE maths sample paper at the end of post. There are 10 Chapter consists in the VITEEE Maths syllabus i.e.


1. Matrices and their Applications
2. Trigonometry and Complex Numbers
3. Analytical Geometry of two dimensions
4. Vector Algebra
5. Analytical Geometry of Three Dimensions
6. Differential Calculus
7. Integral Calculus and its Applications
8. Differential Equations
9. Probability Distributions
10. Discrete Mathematics
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VITEEE Maths Syllabus 2017
S.No.
Chapter Name
Content
1.
Matrices and their Applications

Adjoint, inverse – properties, computation of inverses, solution of system of linear equations by
matrix inversion method.
Rank of a matrix – elementary transformation on a matrix, consistency of a system of linear
equations, Cramer’s rule, non-homogeneous equations, homogeneous linear system and rank
method.
Solution of linear programming problems (LPP) in two variables.
2.
Trigonometry and Complex Numbers

Definition, range, domain, principal value branch, graphs of inverse trigonometric functions
and their elementary properties.
Complex number system - conjugate, properties, ordered pair representation.
Modulus – properties, geometrical representation, polar form, principal value, conjugate, sum,
difference, product, quotient, vector interpretation, solutions of polynomial equations, De
Moivre’s theorem and its applications.
Roots of a complex number - nth roots, cube roots, fourth roots.

 
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3.
Analytical Geometry of two dimensions

Definition of a conic – general equation of a conic, classification with respect to the general
equation of a conic, classification of conics with respect to eccentricity.
Equations of conic sections (parabola, ellipse and hyperbola) in standard forms and general
forms- Directrix, Focus and Latus-rectum - parametric form of conics and chords. - Tangents
and normals – Cartesian form and parametric form- equation of chord of contact of tangents
from a point (x1 ,y1) to all the above said curves.
Asymptotes, Rectangular hyperbola – Standard equation of a rectangular hyperbola.
4.
Vector Algebra

Scalar Product – angle between two vectors, properties of scalar product, and applications of
dot product. Vector product, right handed and left handed systems, properties of vector
product, applications of cross product.
Product of three vectors – Scalar triple product, properties of scalar triple product, vector triple
product, vector product of four vectors, scalar product of four vectors.


 

5.
Analytical Geometry of Three Dimensions

Direction cosines – direction ratios - equation of a straight line passing through a given point
and parallel to a given line, passing through two given points, angle between two lines.
Planes – equation of a plane, passing through a given point and perpendicular to a line, given
the distance from the origin and unit normal, passing through a given point and parallel to two
given lines, passing through two given points and parallel to a given line, passing through three
given non-collinear points, passing through the line of intersection of two given planes, the
distance between a point and a plane, the plane which contains two given lines (co-planar
lines), angle between a line and a plane.
Skew lines - shortest distance between two lines, condition for two lines to intersect, point of
intersection, collinearity of three points.
Sphere – equation of the sphere whose centre and radius are given, equation of a sphere when
the extremities of the diameter are given.
6.
Differential Calculus

Limits, continuity and differentiability of functions - Derivative as a rate of change, velocity,
acceleration, related rates, derivative as a measure of slope, tangent, normal and angle between
curves.
Mean value theorem - Rolle’s Theorem, Lagrange Mean Value Theorem, Taylor’s and
Maclaurin’s series, L’ Hospital’s Rule, stationary points, increasing, decreasing, maxima,
minima, concavity, convexity and points of inflexion.
Errors and approximations – absolute, relative, percentage errors - curve tracing, partial
derivatives, Euler’s theorem.

 

7.
Integral Calculus and its Applications

Simple definite integrals – fundamental theorems of calculus, properties of definite integrals.
Reduction formulae – reduction formulae for
 x dx n
sin
and
 x dx n
cos , Bernoulli’s formula.
Area of bounded regions, length of the curve.
8.
Differential Equations

Differential equations - formation of differential equations, order and degree, solving differential
equations (1st order), variables separable, homogeneous and linear equations.
Second order linear differential equations - second order linear differential equations with
constant co-efficients, finding the particular integral if f(x) = emx, sin mx, cos mx, x, x2.
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9.
Probability Distributions

Probability – Axioms – Addition law - Conditional probability – Multiplicative law - Baye’s
Theorem - Random variable - probability density function, distribution function, mathematical
expectation, variance
Theoretical distributions - discrete distributions, Binomial, Poisson distributions- Continuous
distributions, Normal distribution.
10.
Discrete Mathematics

Functions – Relations – Basics of counting.
Mathematical logic – logical statements, connectives, truth tables, logical equivalence,
tautology, contradiction.
Groups-binary operations, semi groups, monoids, groups, order of a group, order of an
element, properties of groups.


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