TANCET Entrance Exam syllabus

Will you please provide me syllabus for the TANCET Entrance Exam ?

[Rajkumar Agarwal]

Here I am giving you TANCET Entrance Exam syllabus below :
MCA course syllabus for the TANCET examination :

The question paper will have the following sections:
1) Quantitative Ability
(ii) Analytical reasoning
iii) Logical reasoning
(iv) Computer awareness
A few questions may also be on verbal activity, basic science etc…

The syllabus for TANCET MBA exam :

The question paper will have 4 sections:
Verbal Ability
Synonyms
Antonyms
One Word Substitutions
Idioms & Phrases
Proverbs
Phrasal Verbs
Reading Comprehension
Cloze Test
Basic Grammar

Quantitative Aptitude
Algebra
Arithmetic
Geometry
Trigonometry
Permutation & Combination
Statistics & Probability

Data Interpretation
Bar Graph
Line Graph
Pie Chart
Histogram
Problem Based & Percentage
Problem Based on Equivalence

Logical Reasoning
Syllogism
Blood Relation Analogy
Coding Decoding
Direction Sitting Arrangement
Series
Water & Mirror Images
Punchlines
Computer Based Problems

ME syllabus :
ART – I
ENGINEERING MATHEMATICS (Common to all Candidates)

i) Determinants and Matrices : Solving system of equations – Rank of the Matrix – Eigenvalues
and eigenvectors – Reduction of quadratic form to canonical form.

ii) Calculus and Differential Equations : Partial derivatives – Jacobians – Taylor’s expansion -
Maxima and Minima. Linear ordinary differential equations with constant coefficients – Simultaneous first
order linear equations with constant coefficients. Formation of partial differential equation (PDE) -
Solution of first order PDE – Solution of linear higher order PDE with constant coefficients.

iii) Vector Calculus : Double and triple integrations and their applications – Gradient, Divergence, Curl
and Laplacian – Green’s, Gauss divergence and Stroke’s theorem.

iv) Functions of Complex Variables and Complex Integration : Analytic functions – Conformal
Mapping – Bilinear transformation – Cauchy’s integral theorem and integral formula – Taylor and Laurent
Series – Singularities – Residues – Residue theorem and its applications.

v) Transforms : Laplace Transform – Inverse transforms – Application to solution of linear ordinary
differential equations with constant coefficients. Fourier integral theorem – Fourier transform pair – Sine
and Cosine transforms. -transform – Inverse Z-transform – Solution of difference equations using Z-
transform.

vi) Numerical Methods : Solution of linear system by direct and iterative methods – Interpolation
and approximation – Numerical Differentiation and Integration – Solving Ordinary Differential Equations.

vii) Applied Probability : Probability and Random variables – Standard Discrete and Continuous
distribution – Moments – Moment generating function and their properties. Two-Dimensional Random
Variables – Covariance – Correlation and Regression.