KIITEE Syllabus 2021: Kalinga Institute of Industrial Technology (KIIT) has released the syllabus of KIITEE 2021 in the official brochure. Hence, the candidates can access the syllabus @kiit.ac.in. KIITEE Information Brochure contains the detailed KIITEE Syllabus. The candidate who is going to appear for the KIITEE 2021 entrance exam must be familiar with the syllabus. With the help of the KIITEE Exam Syllabus, candidates will be able to prepare well for the entrance examination. In addition to this, it will also help the candidates to develop a preparation strategy.

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Along with the syllabus of KIITEE, candidates must be familiar with the KIITEE Exam Pattern too. It helps them to understand the question paper pattern in detail. For more details regarding KIITEE Entrance Exam Syllabus, keep on reading the article.

## KIITEE Subject-Wise B.Tech Syllabus 2021

Below is the break-down of the subject-wise syllabus of KIITEE. Candidates can go through the topics and make a preparation plan.

### KIITEE Mathematics syllabus

 Chapters Topics Sets, Relations and Functions Sets and their Representations, Union, intersection, and complements of sets, and their algebraic properties, Relations, equivalence relations, mappings, one-one, into and onto mappings, the composition of mappings Complex Numbers Complex numbers in the form a+ib and their representation in a plane. Argand diagram. Algebra of complex numbers, Modulus and Argument (or amplitude) of a complex number, square root of a complex number. Cube roots of unity, triangle inequality. Quadratic Equations Quadratic equations in real and complex number system and their solutions. Relation between roots and co-efficients, nature of roots, formation of quadratic equations with given roots; Symmetric functions of roots, equations reducible to quadratic equations-application to practical problems. Permutations and Combinations Fundamental principle of counting; Permutation as an arrangement and combination as selection, Meaning of P (n,r) and C (n,r). Simple applications. Binomial Theorem and Its Applications Binomial Theorem for a positive integral index; general term and middle term; Binomial Theorem for any index. Properties of Binomial Co-efficients. Simple applications for approximations. Sequences and Series Arithmetic, Geometric and Harmonic progressions. Insertion of Arithmetic Geometric and Harmonic means between two given numbers. Relation Between A.M., G.M. and H.M. Special series: Sn,Sn2 ,Sn3 . ArithmeticoGeometric Series, Exponential and Logarithmic series. Differential Calculus Polynomials, rational, trigonometric, logarithmic and exponential functions, Inverse functions. Graphs of simple functions. Limits, Continuity; differentiation of the sum, difference, product and quotient of two functions: differentiation of trigonometric, inverse trigonometric, logarithmic, exponential, composite and implicit functions; derivatives of order upto two. Applications of derivatives: Rate of change of quantities, monotonic-increasing and decreasing functions, Maxima and minima of functions of one variable, tangents and normals, Rolle’s and Lagrange’s Mean Value Theorems. Integral Calculus Integral as an anti-derivative. Fundamental integrals involving algebraic, trigonometric, exponential and logarithmic functions. Integration by substitution, by parts and partial fractions. Integration using trigonometric identities. Integral as limit of a sum. Properties of definite integrals. Evaluation of definite integrals; Determining areas of the regions bounded by simple curves. Differential Equations Ordinary differential equations, their order and degree. Formation of differential equations. Solution of differential equations by the method of separation of variables. Solution of homogeneous and linear differential equations, and those of the type d2 y/ dX2= f(x) Two Dimensional Geometry Cartesian system of rectangular coordinates in a planeThe straight line and pair of straight linesCircles and Family of CirclesConic Sections Three Dimensional Geometry Coordinates of a point in space Vector Algebra Vectors and Scalars, Application of vectors to plane geometry Measures of Central Tendency and Dispersion Calculation of Mean, median and mode of grouped and ungrouped data. Calculation of standard deviation, variance and mean deviation for grouped and ungrouped data. Probability Probability of an event, addition and multiplication theorems of probability and their application; Conditional probability; Bayes’ Theorem, probability distribution of a random variate; Binomial and Poisson distributions and their properties. Trigonometry Trigonometrical identities and equations. Inverse trigonometric functions and their properties. Properties of triangles, including centroid, incentre, circum-centre and orthocenter, solution of triangles. Heights and Distances.