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  #2  
Old July 27th, 2012, 12:40 PM
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Join Date: Dec 2011
Default Re: UPTU syllabus for MCA entrance exam

You want to do MCA from UPTU and for that have to take MCA entrance exam.
So I am listing here MCA syllabus.

Algebra
Exponential and logarithmic series
Determinants
Probability
Dependent and independent events
Numerical problems on addition and multiplication of probability
Surds
Solution of simultaneous and quadratic equations
Arithmetic, Geometric and Harmonic progression
Binomial theorem for any index
Logarithms
Theorems of probability

Trigonometry
Solution of triangles
Height and distance
Inverse functions
DeMoiver's theorem
Co-Ordinate Geometry
Co-ordinate geometry of the straight lines,
Pair of straight lines, circle, parabola, ellipse and hyperbola and their properties
Simple identities
Trigonometric equations
Properties of triangles
Use of mathematical tables

Mathematics

Inverse relation
Equivalence relation
Piano's Axiom
Definition of rational numbers and integers through Modern Algebra
Idempotent law
Identities
Complementary laws
Demorgan's theorem
Mapping
equivalence relation
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  #3  
Old June 11th, 2013, 03:56 PM
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Default UPTU Syllabus for MCA Entrance Exam

Will you provide me the UPTU Syllabus for MCA Entrance Exam?
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  #4  
Old June 12th, 2013, 05:20 PM
Super Moderator
 
Join Date: Jun 2013
Default Re: UPTU Syllabus for MCA Entrance Exam

You are looking for the UPTU Syllabus for MCA Entrance Exam
So I am giving you the MCA Entrance Exam syllabus.

This syllabus is as follows:
(i) Mathematics
Modern Algebra :
Idempotent law, identities,
complementary laws,
Demorgan’s theorem,
mapping, inverse relation,
equivalence relation,
Piano’s Axiom,
definition of rational numbers and integers through equivalence relation.

Algebra
Surds,
Solution of simultaneous and
Quadratic equations,
Arithmetic,
geometric and harmonic progression,
Binomial theorem for any index,
Logarithms,
Exponential and
Logarithmic series,
Determinants.

Probability
Definition, dependent and independent events, numerical problems on addition and multiplication of probability, theorems of probability.

Trigonometry
Simple identities, trigonometric equations, properties of triangles, use of mathematical tables, solution of triangles, height and distance, inverse functions, DeMoiver’s theorem.

Co-Ordinate Geometry
Co-ordinate geometry of the straight lines, pair of straight lines, circle, parabola, ellipse and hyperbola and their properties.

Calculus :
Differentiation of function of functions, tangents and normal, simple examples of maxima of minima, limits of function, integration of function ( by parts, by substitution and by partial fraction ), definite integral ( application to volumes and surfaces of frustums of sphere, cone and cylinder ).

Vectors :
Position vector, addition and subtraction of vectors, scalar and vector products and their applications.

Dynamics :
Velocity, composition of velocity, relative velocity, acceleration, composition of acceleration, motion under gravity, projectiles, laws of motions, principles of conservation of momentum and energy, direct impact of smooth bodies, pulleys.

Statics
Composition of co – planar, concurrent and parallel forces, moments and couples, resultant of set of coplanar forces and conditions of equilibrium, determination of Centroides in simple case, problems involving friction.

(ii) Statistics
Theory of probability, Mean, Median, Mode, Dispersion and Standard Deviation.

(iii) Logical Ability
Questions to test analytical and reasoning capability of candidates.


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