Mathematics-I
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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 |
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Subject: BCA Bachelor of Computer Application |
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Course Title: Mathematics-I |
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Course Learning Outcomes:
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Credits: 4 |
Core Compulsory |
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Max. Marks: –25+75 |
Min. Passing Marks: 33 |
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Unit |
Topics |
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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.
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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.
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III |
Partial Order Sets, Representation of POSETS using Hasse diagram, Chains, Maximal and Minimal Point, glb, lub, Lattices & Algebraic Systems, Principle of Duality
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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).
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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
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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. |