BCA 181 Course Plan

  • Programme Code 020
  • Course Code BCA-181
  • Course TypeCore
  • Programme Bachelor's in Computer Application
  • Course Name Bridge Course Mathematics
  • L - T/P - Credits 2 - 0 - 0
  • Course Outcome
  • CO1 Understand the various approaches dealing the data using theory of matrices
  • CO2 Understand and apply the concepts of determinants
  • CO3 Understand the concept of calculus such as limit, continuity and differentiability.
  • CO4 Appraise and determine the correct logic and solutions for any given real world problem using application of integration& integral calculus.
Unit No. Lecture No. Topic Sessional Outcome Mapping with CO ICT Tools / Class Material (PPT ) First Shift Second Shift Guest Lecture Expert Lecture
1 L1 Matrices Introduction Students will be able to understand concept of matrix CO1
1 L2 Symmetric and Skew Symmetric Matrices   Understand skewness and skewed symmetric matrices CO1
1 L3 Operations on matrix Addition subtraction and multiplication Able to do matrix operation CO5
1 L4 Determinants of matrix   Able to solve problems of determinants CO1, CO2
1 L5 Minor cofactor adjoint   Will be able to determine minor, cofactor and ajoint of matrix CO5
1 L6 Solving systems of equations using matrix Able to solve System of Linear equations CO1, CO2
1 L7 Cramers Rule Able to solve numericals of Cramers Rule CO1, CO2
1 L8 Introduction to Trigonometric functions Able to understand trignometric functions CO3
1 L9 Degree and radiant measurement Quadrant system allied angles Able to understand degree and radiant CO3
1 L10 Numericals on trignometric functions Proficiency to solve trignometric numericals CO3
2 L11 Limits limit point properties of limit   Understand the concept of calculus such as limit CO3
2 L12 Limits numerical Able to solve problems of limits CO3
2 L13 Continuity and differentiability Understand the concept of calculus such as continuity and differentiability. CO3
2 L14 Derivative of composite functions Able to solve problems of composite functions CO3
2 L15 Chain rule inverse trigonometric functions  Able to solve problems of chain rule CO3
2 L16 Derivative of implicit functions Able to solve problems of implicit functions CO3
2 L17 Exponential and logarithmic functions and its derivative  Understand and solve exponential and logarithmic functions CO3
2 L18 Second order derivative   Will be able to interpret second order derivative CO3
2 L19 Integral as limit of sum Able to solve integral numericals CO4
2 L20 Rieman Sum fundamental theorem of calculus Will be able to understand Rieman Sum fundamental theorem of calculus CO4
2 L21 Indefinite integrals methods by substitution   Proficiency to solve indefinite integals numerical problems CO4
2 L22 Integration by parts initial fractions algebric integration and transcendental functions Will be able to determine the correct logic and solutions for any given real world problem using application of integration& integral calculus. CO4

# As per Scheme & Syllabus Of Guru Gobind Singh Indraprastha University, New Delhi 2022-23 Onwards.