OJEE Syllabus 2023 MBA, B.Tech, MCA, Lateral Entry, Medical, Engineering


OJEE Syllabus

OJEE MCA or Odisha Joint Entrance Exam is commenced for MCA programs. This test commenced every year for taking admission
into Post graduate level programmes in MCA at several universities. Through this OJEE MCA Entrance Test, education hubs will choose eligible students to provide admission facility in PG level courses including MBA, B.Tech, MCA, Lateral Entry, Medical, Engineering. To crack this upcoming test OJEE Syllabus is given below for all applicants for their goodness.

ejobshub is back again with Odisha Joint Entrance Exam MCA Syllabus for all those Students, who are looking to get education in approved campus for available Programs. Students will be able to download Syllabus with Previous Year Exam Sample Papers Pattern in PDF format. Candidates can get it through online mode or from the section of this web page which is shown below.

The candidates need to qualify in all papers if they want to promote for further level of study. Dear desirable aspirants to get confirm success in OJEE you are stated to read all subjects unit wise and follow your teachers. You may acquire the relevant information about Odisha JEE Syllabus such as how to obtain the syllabus in a PDF format, which is provided below for all.

OJEE Exam Pattern Details

Hey dear students, now read all the tables and lines written on the page to get success in the papers.

OJEE MCA Pattern:

  • OJEE MCA Paper Pattern shall consist of 120 multiple choice questions (MCQs).
  • 60 questions from each Mathematics and Computer Awareness subjects shall be asked.
  • Total time duration of the test is two hours.

MATHEMATICS (60 Questions)
  • Logic: Statement, Negation, Implication, Converse, Contra posititve, Conjuction, Disjunction, Truth Table. Different methods of proof, Principle of Mathematical induction.
  • Algebra of sets: Set operation, Union, Intersection, Difference, Symmetric difference, Complement, Venn diagram, Cartesian product of sets, Relation and functions, Equivalence relation, Kinds of functions and their domain and range, Composite function, Inverse of a function.
  • Number system: Real numbers (algebraic and order properties, ratio nal and irrational numbers),Absolute value, Triangle inequality, AM= GM, Inequalities(simple cases), Complex numbers, Algebra of complex numbers, Conjugate and square root of a complex number, Cube roots of unity, De Moivre’s theorem with simple application. Permutations and Combinations - simple applications, Binomial theorem for positive integral index, Identities involving binomial co-efficients.
  • Determinants and matrice: Determinants of third order, Minors and cofactors, Properties of determinants, Matrices upto third order, Types of matrices, algebra of matrix, adjoint and inverse of matrix, Application of determinants and matrices to the solution of linear equations (in three unknowns).
  • Trigonometry: Compound angles, Multiple and Submultiple angles, Solution of trigonometricequations, Properties of triangles, Inverse circular function, Sum and product of sine and cosine functions.
  • Co-ordinate geometry of two dimensions: Straight lines, Pairs of straight lines, Circles, Equations of tangents and normals to a circle, Equations of parabola, Ellipse and hyperbola in simple forms, their tangents and normals. Condition of tangency. Rectangular and Conjugate hyperbolas.
  • Coordinate geometry of three dimensions: Distance and Division formulae, Direction cosines and direction ratios, Projection, Angle between two planes, Angle between a line and a plane. Distance of a point from a line and a plane. Equati on of a sphere – general equation, Equation of sphere when end points of diameter are given.
  • Vectors: Fundamentals, Dot and cross product of two vectors, Scalar triple product and vector triple product, Simple application of different products.
  • Differential calculus: Concept of limit, Continuity of functions, Derivati ve of standard Algebraic and Transcendental functions, Derivative of composite functions, functions in parametric form, Implicit differentiation, Successive differentiation (simple cases), Leibnitz theorem, Partial differentiation, Application of Euler’s theorem, Derivative as a rate measure, Increasing and decreasing functions, Maxima and Minima, Indeterminate forms, Geometrical application of derivatives such as finding tangents and normals to plane curves.
  • Integral calculus: Standard methods of integration (substitution, by p arts, by partial fraction, etc), Integration of rational, irrational functions and trigonometric functions. Definite integrals and properties of definite integrals, Areas under plane curves.
  • Differential equations: Definition, order, degree of a differential equation, Formation of a differential equation.
  • Probability and statistics: Average (mean, median and mode). Dispersion (standa rd deviation and variance), Definition of probability, Mutually exclusive events, Independent events, Compound events, Conditional probability, Addition theorem.
  • Number system: Decimal, binary, octal, hexadecimal numbers and their conversion.

COMPUTER AWARENESS (60 Questions):

COMPUTER AWARENESS:
  • Introduction to Computer: Brief history of Computers, Components of a Computer, Computer related general knowledge, Application of Computers, Classification of Computers, Windows.
  • Computer Arithmetic: Number System with general base, Number base conver sion, Elementary arithmetic operation.
  • C Language: Keywords, Constants, Variables, Identifiers, operators, statements. Writing simple C program.
  • Arithmetic and logical expression, simple if, neste d if, if-else-ladder, conditional operators, switch case, for, while and do while loops.
  • Concept of functions in C.

Way to Download Odisha JEE Syllabus:
Check the steps given below for all:
  • All students should visit the official website of OJEE which is www.odishajee.com.
  • Then follow to link as ‘OJEE Syllabus’.
  • Enter on the link and select the appropriate course link for which you want to get the syllabus.
  • Your proper syllabus of the program will display to you in front of your computer screen.
  • Save it and take printout of it and keep it safe for the examination preparation.
  • Similarly see link on home page for Previous Year Exam Sample Papers and download them for better preparation.

Reminder: For other information of syllabus, you should open Official Link.

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