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1st August 2014, 10:40 AM
Super Moderator
Join Date: Apr 2013
Re: MCA Course Admission criteria

Here I am giving you information about required eligibility to apply for admission in Master of computer application course offered by colleges situated in India

You have to passed undergraduate degree course in any discipline (Science, Commerce, Arts, Engineering or any approved University) is eligible to apply. And you must have studied mathematics as a subject in their 10+2 course or any one year of graduation.
B.C.A. qualified candidates can also pursue M.C.A.

For admission you have to passed an entrance examination organized by college administration.

M.C.A. Specializations
Hardware Technology
Management Information Systems
Software Development
Application Software
Systems Management
Systems Development
Systems Engineering

MCA entrance exams list
AIMCET (All India MCA Common Entrance Test)
BIT (Birla Institute of Technology Entrance Exam)
ICET (Integrated Common Entrance Test)
VYAPAM (Madhya Pradesh Professional Examination Board Master of
UPSEE (Uttar Pradesh Technical University State Entrance Exam)
VIT (Vellore Institute of Technology Entrance Exam)
JECA (West Bengal Joint Entrance Exam)
Computer Application Entrance (MCA))
MAH MCA CET (Maharashtra Common Entrance Test)
NIMCET (National Institutes of Technology Common Entrance Test)
OJEE (Orissa Joint Entrance Exam)
TANCET-MCA (Tamil Nadu Common Entrance Test (MCA))

AIMCET Syllabus



Fundamental operations in Algebra, Expansion, factorization, simultaneous linear / quadratic equations, indices, logarithms, arithmetic, geometric and harmonic progressions, binomial theorem, permutations and combinations, surds, determinants, matrices and application to solution of simultaneous linear equations.

Co-ordinate Geometry:
Rectangular Cartesian co-ordinates, equations of a line, mid point,intersections etc., equations of a circle, distance formulae, pair of straight lines, parabola,ellipse and hyperbola, simple geometric transformations such as translation, rotation, scaling.

Limit of functions, continuous functions, differentiation of functions(s),Tangents and normal, simple examples of maxima and minima, Integration of function by parts, by substitution and by partial fraction, definite integral application to volumes and surfaces of frustums of a sphere, cone, cylinder, Taylor Series.

Differential Equations:
Differential equations of first order and their solutions, linear differential equations with constant coefficients, homogenous linear differential equations.

Position vector, additions and subtraction of vectors, scalar and vector products and their applications to simple geometrical problems and mechanics.


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