DU MCA Syllabus 2020: The University of Delhi (DU) releases the DU MCA 2020 syllabus for the convenience of candidates aspiring for admission into Masters in Computer Applications. The DU MCA syllabus 2020 includes subjects and their respective topics covered under them which will be assessed in the DU MCA entrance exam. The online exam will be conducted by NTA on a day between June 2 and 9, 2020 and admit cards for the same will be available for download on April 30. According to the DU MCA 2020 syllabus, the question paper shall consist of four sections, namely- Mathematics, English, Logical Ability and Computer Science. According to previous years’ papers, mathematics is likely to have the most number of questions. Thus, candidates must go through the syllabus of DU MCA 2020 and practice mathematical problems on a daily basis. As per the exam pattern, the DU MCA entrance test will be held for a duration of two hours and the questions will be asked in English only. To know more about DU MCA syllabus 2020, read the complete article below.
DU MCA Exam Pattern 2020
Knowing the exam pattern will give the candidates a fair idea of what the questions in the entrance exam of DU MCA 2020 would be like. The question paper will be divided into four subjects/ sections, namely- Mathematics, English, Logical Ability and Computer Science. Check the tables below to know the distribution of marks, mode of conduction, medium, type of questions, marking scheme, etc.
Mode of Exam
Computer Based Test (CBT)
Medium of Exam
Duration of Exam
Number of Questions
Type of Questions
Multiple choice questions
+4 for every correct response
-1 for every incorrect response
0 for no response
Probable Weightage of Marks per Subject
No. of Questions
DU MCA 2020 Syllabus
Candidates can check the syllabus of DU MCA 2020 below to know the topics that were questioned in the exam. Knowing the DU MCA syllabus 2020 is the first step towards preparing well to achieve a desirable result.
DU MCA Syllabus 2020
Limit and continuity of a function
Properties of continuous functions including intermediate value theorem
Functions of two variables
Lagrange’s mean value theorem
Graphs of polynomial, trigonometric, inverse trigonometric, exponential, logarithmic and hyperbolic functions
Graphs and Level Curves of functions of two variables
Partial differentiation up to second order
Computation of Taylor Maclaurin’s series of functions
Integration of irrational functions
Formation and solution of Differential equations arising in population growth, radioactive decay, administration of medicine and cell division
Recursion formulae for higher derivative
Cauchy mean value theorem
Tracing of standard curves
Definitions and techniques for finding asymptotes singular points
Convergence of a sequence and algebra of convergent sequences
Geometry and Vector Calculus
Classification of quadratic equations representing lines, parabola, ellipse and hyperbola
Spheres, Cylindrical surfaces
Differentiation of vector-valued functions, gradient, divergence, curl and their geometrical interpretation
Techniques for sketching parabola, ellipse and hyperbola
Illustrations of graphing standard quadric surfaces likecone, ellipsoid
Reflection properties of parabola, ellipse and hyperbola
Matrices in diagonal form
Translation, Dilation, Rotation, Reflection in a point, line and plane
Rank of matrix
R, R2, R3 as vector spaces over R
Matrix form of basic geometric transformations
Concept of Linear Independence
Interpretation of eigenvalues and eigenvectors
Reduction to diagonal form up to matrices of order 3
Computation of matrix inverses using elementary row operations
Solutions of a system of linear equations using matrices
Statement of the Fundamental Theorem of Algebra and its consequences
De Moivre’s theorem for rational indices and its simple applications
Geometrical representation of addition, subtraction, multiplication and division of complex numbers
Lines half planes, circles, discs in terms of complex variables
Definition and examples of groups, examples of abelian and nonabelian groups
Groups of symmetries of
(i) an isosceles triangle,
(ii) an equilateral triangle,
(iii) a rectangle, and
(iv) a square
Normal subgroups: their definition, examples, and characterizations
Cyclic groups from number systems
Group of quaternions
Order of an element
Subgroups, cyclic subgroups, the concept of a subgroup generated by a subset and the commutator subgroup of group
Index of subgroup
Definition and examples of vector spaces
Linear Transformations on real and complex vector spaces
Subspaces and its properties
Invariance of basis size
Dimension of a vector space
Definition and examples of rings
Ring of real quaternions
Rings from number systems
Rings of continuous functions
Examples of commutative and noncommutative rings
Zn the ring of integers modulo n
Field of rational functions
Rings of matrices
Subrings and ideals
Integral domains and fields
Integrability of continuous and monotonic functions
Definition in terms of Power series and their properties of exp (x), sin (x), cos (x)
Pointwise and uniform convergence
Sequences and series of functions
Positive term series
Change or order of limits
Definition and examples of absolute and conditionalconvergence
Cauchy convergence criterion for series
Power Series: radius of convergence
Convergence of p-series
Archimedean property of R
Cauchy convergence criterion for sequences
Finite and infinite sets
Monotone sequences and their convergence
Concept of cluster points and statement of Bolzano Weierstrass’ theorem
Cauchy’s theorem on limits
Suprema and infima
Examples of countable and uncountable sets
Order preservation and squeeze theorem
Statement of order completeness property of R
Constants and variables
Operators and expressions
Boolean circuits and their simplification
Use of functions
Problem-solving using basic concepts of arithmetic, algebra, geometry and dataanalysis
Reading comprehension and correct usage of the English language
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Yes You can Apply!
Here is the M.C.A. Eligibility.
Any graduate who has passed or appearing for the final year degree examination in any discipline (Science, Commerce, Arts, Engineering or any approved University) is eligible to apply. Candidates must have mathematics as a subject in their 10+2 course or any one year of graduation.
So Surely you can apply for It !
Best of Luck for your Future!
the basic eligibility for mca course is students need to have bachelors degree in any discipline, like arts, science or commerce, but must have studies mathematics as a subject in 10+2 course.
now for nits, which is the mst prestigious institute in india, eligibility criteria is slightly different, you need to have graduation in bsc or be/btech or bit and must have studies mathematics or statistics as a subject in graduation course.
hope it would help.
Dear Lalit, admission to MCA in DU is based on an Entrance Examination and Interview. The final merit list is prepared 85% weightage is given to the Entrance exam and 15% to the Interview. This entrance examination will have 50 Objevtive questions for a duration of 2 hours. Questions will be asked in English, Mathematics, Computer Science and Logic Ability. There is no provision of direct admission in DU for MCA. For more information, please visit their official page at:
Make a proper Schedule of studies
It is very important that you make a schedule of studies and stick to it and you will have an exact idea of what you are required to study and the time required for it.
Focus on Concept clarity
It is essential that you have a clear idea of the concepts and formulae rather than rote learning of things for the papers. While you might require it for memorizing formulas it is important that for other stuff you make sure you clear your basics and concepts before moving on.
Keep piles of Sample Papers
Even though there may be a complete change in the exam pattern or the expected questions altogether, it is important that you practice on the sample and previous years question papers available for the engineering exam you’d be attempting. You will know the existing pattern and have a fair idea of the type of questions to expect in the paper along with the time constraint.
Write Mock tests
The paper pattern, duration of the paper and the number of questions to be attempted in the given amount of time is not something you will be able to pick up on the day of the examination. A Mock Test tests a student’s abilities as it not only provides a similar feel of real exams but also helps in building speed and confident to face the exam. Furthermore, they can improve their performance to get an extra edge in actual exams.
A complete study package for MCA entrances- Arihant publication , Amit Aggarwal
Is sufficient and covers everything.
Check University MCA Entrance Last 10 or 20 years question with solution and another book for DU MCA Entrance 2019 syllabus wise subjects description and solution.
Start from the very Basic to make your base strong,Learn each type of problems and their techniques of solving, work on Quantitative aptitude and practice the previous years papers.
All the best!
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