Mathematics-I – Teach To India

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Mathematics-I

Exam Preparation for Mathematics-I: This model paper is designed for graduation students as per the latest National Education Policy ... Show more
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Model Question Paper

Mathematics-I

Key Features | मुख्य विशेषताएँ

  • Bilingual Model Paper | द्विभाषी मॉडल पेपर
  • Enough MCQ for Practice | अभ्यास के लिए पर्याप्त MCQ 
  • Exam Practice Paper with Mock Tests | मॉक टेस्ट के साथ परीक्षा अभ्यास पत्र
  • Latest Syllabus as per NEP | NEP के अनुसार नवीनतम पाठ्यक्रम
  • Designed by Experts | विशेषज्ञों द्वारा तैयार किया गया 

The given MCQs cover only 10% of the syllabus | दिए गए बहुविकल्पीय प्रश्न केवल 10% पाठ्यक्रम को कवर करते हैं।

To cover 100% of the syllabus with summaries, upgrade to our Advanced Model Paper.| पूरा सिलेबस और सारांश कवर करने के लिए हमारा एडवांस मॉडल पेपर जॉइन करें।  Join Advanced Model Paper

Program Class: Diploma / BCA CS

Year: I

Semester: II

Subject: BCA Bachelor of Computer Application

Course Title: Mathematics-I

Course Learning Outcomes:

 

Credits: 4

Core Compulsory

Max. Marks: –25+75

Min. Passing Marks: 33

Unit

Topics

I

Sets, Subsets, Equal Sets Universal Sets, Finite and Infinite Sets, Operation on Sets, Union, Intersection and Compliments of Sets, Cartesian Product, Cardinality of Set, Simple Applications.

 

II

Properties of Relations, Equivalence Relation, Partial Order Relation Function: Domain and Range, Onto, Into and One to One Functions, Composite and Inverse Functions, Introduction of Trigonometric, Logarithmic and Exponential Functions.

 

III

Partial Order Sets, Representation of POSETS using Hasse diagram, Chains, Maximal and Minimal Point, glb, lub, Lattices & Algebraic Systems, Principle of Duality

 

IV

Definition, Minors, Cofactors, Properties of Determinants MATRICES: Definition, Types of Matrices, Addition, Subtraction, Scalar Multiplication and Multiplication of Matrices, Adjoint, Inverse, Cramers Rule, Rank of Matrix Dependence of Vectors, Eigen Vectors of a Matrix, Caley-Hamilton Theorem (without proof).

 

V

Limit at a Point, Properties of Limit, Computation of Limits of Various Types of Functions, Continuity at a Point, Continuity Over an Interval, Intermediate Value Theorem, Type of Discontinuities

 

VI

Derivative, Derivatives of Sum, Differences, Product & Quotients, Chain Rule, Derivatives of Composite Functions, Logarithmic Differentiation Integral as Limit of Sum, Fundamental Theorem of Calculus ( without proof.), Indefinite Integrals, Methods of Integration Substitution, By Parts.

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