The TS ECET Syllabus is prepared and published by the JNTUH. Candidates must go through the syllabus to understand the different topics and concepts in various subjects. In addition, candidates will get an overview of the distribution of questions and their types by going through the syllabus.
TS ECET Syllabus Highlights
 Syllabus: The syllabus for TS ECET 2021 will be based on subject related topics to check the candidate's skills.
 Topics: There will be different topics for different subjects which are listed below:
 Diploma: Mathematics, Physics, Chemistry, Engineering Paper (Civil / Electrical & Electronics / Mechanical / Electronics & Communication /Computer Science / Chemical / Metallurgical / Mining / Electronics & Instrumentation / BioTechnology.
 B.Sc Mathematics: Mathematics, Analytical Ability, and Communicative English.
 Pharmacy: Pharmaceutics, Pharmaceutical Chemistry, Pharmacognosy, and Pharmacology.
 Authority: The syllabus will be decided by the National Institute of Technology.
 Preparation: Students must make sure that they follow the correct syllabus referred by the authority to prepare well for the Telangana State Engineering Common Entrance Test.
Coursewise TS ECET 2021 Syllabus
The coursewise TS ECET 2021 syllabus has been tabulated below. Candidates applying for different courses can refer to the appropriate course. The TS ECET syllabus pdf download links have also been shared in the table below, and these can be easily downloaded locally for easy access.
Course  Topics 
Mechanical Engineering

Automobile Engineering.

Thermodynamics


Engineering Materials & Solid Mechanics.


Refrigeration  
Steam Boilers, Turbines & Nozzles.


Workshop Technology.


Design of Machine Elements.


Industrial Management and Engineering


Welding, Forging, Foundry and Conventions in drawing.


Hydraulic Machines and Pneumatics.


EEE

Basic Electrical Engineering.

C And D.C Machines.


Batteries & Measuring Instruments.


C. Circuits And Transformers.


Power System Generation & Protection


MicroController


Basic Electronics and Digital Electronics


Power Electronics


Electric Traction.


Electrical Estimation.


ECE

Microcontrollers and Microprocessors.

Audio Video Systems.


Electronic Measuring Instruments.


Circuit Theory.


Electronic Devices and Circuits.


Digital Electronics.


Industrial and Power Electronics.


Communication Systems.


Advanced Communication Systems.


Data Communications and Computer Networks.


CSE

Java Programming

ObjectOriented Programming Through C++


Digital Electronics & Microprocessors


Operating Systems.


RDBMS  
C and Data Structures.


Computer Networks & Organization


Internet Programming.


Ceramic Technology

Enamels and Glazes.

Glass Technology.


Fuels, Furnaces & Pyrometry.


Geology and Mineralogy of Ceramic Raw Materials.


Advanced Ceramics.


Cement Technology.


White Ware & Heavy Clay Ware.


Chemical Engineering

Heat Transfer 
Chemical process principles.


Instrumentation & Process Control.


Inorganic Chemical Technology.


Organic Chemical Technology.


Material Technology.


Energy Technology & Plant Operation.


Fluid mechanics.


Mechanical unit operations.


Environmental Studies and Pollution Control Engineering.


Mass Transfer  
Thermodynamics and Reaction Engineering.


Metallurgical Engineering

Elementary Principles of Metallurgy.

Fuels, Refractories, and Pyrometry


Mechanical Metallurgy


Metallurgical Thermodynamics


Welding Technology


Material Testing


Physical Metallurgy


NonFerrous Extractive Metallurgy


Heat Treatment Technology


Ferrous Extractive Metallurgy


Foundry Technology


Mining Engineering

Mining Geology

Methods of Working – Coal


Methods of Working Metal


Mine Environmental Engineering – 1


Mine Surveying


Elements of Mining


Mine Environmental Engineering – 2


Mining Legislation and Mine Management


The Mining Machinery – 1


Mining Machinery – 2


BioTechnology

BioPhysics. 
Genetics and Cell Biology


Plant BioTechnology


Enzyme Engineering


Basic Industrial Biotechnology


BioReactor Engineering


Molecular Biology – Genetic Engineering.


Microbiology  
BioBioinformatics


Animal BioTechnology


Electronics and Instrumentation

Electrical Engineering

Industrial electronics and control engineering.


Communications and Linear IC Applications.


Digital Electronics


Electronic Measuring Instruments.


Electronics  
Process Instrumentation


Process Control


Analytical and Biomedical instrumentation.


Micro controller & PLCs

TS ECET 2021 Syllabus PDF Downloads
Candidate wanting to have the pdf files of the detailed TS ECET 2021 syllabus can click on the link shared below.
Subjectwise TS ECET 2021 Syllabus
The subjectwise TS ECET 2021 syllabus can be found below. All candidates preparing for the exam must have proper knowledge of the syllabus. Additionally, candidates can download the coursewise syllabus pdf shared above.
Mathematics (100 Marks)
Unit  I: Differential Equations of First Order and First Degree: Linear Differential Equations; Differential Equations Reducible to Linear Form; Exact Differential Equations; Integrating Factors; Change of Variables. Differential Equations of the First Order but not of the First Degree: Equations Solvable for p; Equations Solvable for y, Equations Solvable for x; Equations that do not Contain x (or y); Equations Homogeneous in x and y; Equations of the First Degree in x and y; Clairaut‘s Equation
Unit  II: HigherOrder Linear Differential Equations: Solution of Homogeneous Linear Differential Equations of Order n with Constant Coefficients. The solution of the Nonhomogeneous Linear Differential Equations with Constant Coefficients by means of Polynomial Operators. (i)When Q(x) = bxk and P(D) = D  a0, a0 ≠ 0 (ii)When Q(x) =bxk and P(D) = ao D n + a1 D n1 + … + an (iii)When Q(x) = e ax (iv)When Q(x) = b sin ax or bcos ax (v)When Q(x) = eax V where V is a function of x. (vi)When Q(x) = xV Where V is any function x.
Unit – III: Binary Operations: Definition and Properties, Tables. Groups: Definition and Elementary Properties; Finite Groups and Group Tables. Subgroups: Subgroups; Cyclic Subgroups Permutations: Functions and Permutations; Groups of Permutations, Cycles and Cyclic Notation, Even and Odd Permutations, The Alternating Groups Cyclic Groups: Elementary Properties, The Classification of Cyclic Groups, Subgroups of Finite Cyclic Groups Isomorphism: Definition and Elementary Properties, How to show that groups are Isomorphic, How to show that Groups are Not Isomorphic, Cayley‘s Theorem. Groups of Cosets: Cosets, Applications, Lagrange's Theorem, Normalizer of an element of a group Normal Subgroups and Factor Groups: Criteria for the Existence of a Coset Group; Inner Automorphisms and Normal Subgroups; Factor Groups; Simple Groups Homomorphisms: Definition and Elementary Properties; The Fundamental Theorem on Homomorphism of groups; Applications.
Unit  IV: Vector Differentiation: Differential Operator, Gradient, Divergence, Curl Vector Integration: Theorems of Gauss, Green and Stokes and Problems related to them.
Unit  V: The Plane: Every equation of the first degree in x, y, z represents a plane, Converse of the preceding Theorem; Transformation to the normal form, Determination of a plane under given conditions.
i) Equation of a plane in terms of its intercepts on the axes.
ii) Equations of the plane through three given points. Systems of planes; Two sides of a plane; Length of the perpendicular from a given point to a given plane; Bisectors of angles between two planes; Joint equation of two planes; TS ECET Orthogonal projection on a plane; Volume of a tetrahedron in terms of the coordinates of its vertices; Equations of a line; Right Line; Angle between a line and a plane; The condition that a given line may lie in a given plane; The condition that two given lines are coplanar, The shortest distance between two lines. The length and equations of the line of the shortest distance between two straight lines; Length of the perpendicular from a given point to a given line; Intersection of three planes; Triangular Prism. The Sphere: Definition and equation of the sphere; Equation of the Sphere through four given points; Plane sections of a sphere. The intersection of two spheres; Equation of a circle. Sphere through a given circle; Intersection of a sphere and a line. Power of a point; Tangent plane. Plane of contact. Polar plane. The angle of intersection of two spheres. Conditions of two spheres.Conditions for two spheres to be orthogonal; Radical plane, a coaxial system of spheres; Simplified form of the equation of two spheres.
Unit  VI: The Real Numbers: The algebraic and Order Properties of R; Absolute Value and Real Line; The Completeness Property of R; Applications of the Supremum Property; Intervals. Sequences and Series: Sequences and their Limits; Limits Theorems; Monotone Sequences; Subsequences and the Bolzano  Weierstrass Theorem; The Cauchy Criterion; Properly Divergent Sequences. Infinite series: Introduction to series, Absolute convergence, Test for absolute convergence, test for nonabsolute convergence. Limits: Limits of Functions, Limits Theorems, Some Extensions of the Limit Concept. Continuous Functions: Continuous Functions, Combinations of Continuous Functions; Continuous Functions on Intervals, Uniform Continuity, Definition, NonUniform Continuity Criteria, Uniform Continuity Theorem.
Unit  VII: Differentiation: The derivative, The Mean Value Theorem, L‘Hospital Rules, Taylor‘s Theorem. The Riemann Integral: The Riemann Integral, Riemann Integrable Functions, the Fundamental Theorem.
Unit  VIII: Rings: Definition and Basic Properties, Fields. Integral Domains: Divisors of zero and cancellation laws, Integral domains, The Characteristic of a Ring, Some NonCommutative Examples, Matrices over a field, The Quaternions. Sub – Rings, Ideals, Quotient Rings & Euclidean Rings: Ideals, Principal Ideal, Quotient Rings and Euclidean Rings. Homomorphisms of Rings: Definition and Elementary properties, Maximal and Prime Ideals, Prime Fields. Rings of Polynomials: Polynomials in an Indeterminate, The Evaluation Homomorphisms. Factorization of Polynomials over a field: The Division Algorithm in F[x]; Irreducible polynomials, ideal structure in F[x], Uniqueness of Factorization in F[x].
Unit  IX: Vector Spaces: Vector Spaces, Subspaces, General properties of vector spaces, Algebra of subspaces, the linear combination of vectors. Linear span, the linear sum of two subspaces, Linear Dependence and Linear Independence of vectors, Basis of vector space. Linear Transformation and Matrices: Linear Transformations, Linear operators, Range and null space of linear transformation, Rank and nullity of linear transformations, Linear Transformations as vectors, Product of linear transformations, Invertible linear transformations. Transpose of linear transformations, characteristic values, and characteristic vectors, Cayley – Hamilton theorem, Diagonalizable operators. Inner Product Spaces: Inner Product spaces, Euclidean and unitary spaces, Norm of a vector, Schwartz inequality, Orthogonality, Orthonormal set, complete orthonormal set, Gram – Schmidt orthogonalization process.
Analytical Ability (50 Marks)
Data Sufficiency: A question is given followed by data in the form of two statements labelled as I and II. If the data given in I alone is sufficient to answer the question then choice (1) is the correct answer. If the data given in II alone is sufficient to answer the question, then choice (2) is the correct answer. If both I and II put together are sufficient to answer the question by neither statement alone is sufficient, then Choice (3) is the correct answer. If both I and II put together are not sufficient to answer the question and additional data is needed, then choice (4) is the correct answer.
Sequences and Series: Analogies of numbers and alphabets completion of blank spaces following the pattern in A: b:: C:d relationship odd thing out; Missing number in a sequence or a series.
Data Analysis: The data are given in a Table, Graph, Bar Diagram, Pie Chart, Venn diagram or passage is to be analyzed and the questions pertaining to the data are to be answered.
Coding and Decoding Problems: A code pattern of the English Alphabet is given. A given word or a group of letters are to be coded and decoded based on the given code or codes.
Date, Time and Arrangement Problems: Calendar problems, Clock Problems, Blood Relationship, Arrivals, Departures, and Schedules; Seating Arrangements, Symbol and Notation Interpretation.
Communicative English (50 Marks)
 Vocabulary
 Antonyms – 5m
 Synonyms 5 m
 Single Word Substitute – 3m
 Words often confused – 3m
 Idioms & Phrasal Verbs – 2 m
 Grammar
 Tenses – 2m
 Prepositions – 5m
 Concord – 5m
 Active & Passive Voice – 5m
 Correction of Sentences – 5m
 Spelling – 5m
 Reading Comprehension – 5m