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Numerical Methods
Unit IV: Solution of Linear Algebraic Equations | BCA 4th Semester Numerical Methods BCA Notes Pdf
The term "algebraic equation" refers to a formulation of the equality…
Numerical Methods
Unit III: Numerical Differentiation and Integration | BCA 4th Semester Numerical Methods BCA Notes Pdf
Basic mathematical processes like differentiation and integration have numerous…
Numerical Methods
Unit II: Interpolation and Approximation | BCA 4th Semester Numerical Methods BCA Notes Pdf
The approximation or approximate solution of mathematical puzzles is the focus …
Numerical Methods
Unit I: Solution of Nonlinear Equations | BCA 4th Semester Numerical Methods Notes Pdf
A set of two or more equations in two or more variables that includes at least …
Mathematical Foundation of Computer Science
Unit V: Finite State Automata | BCA 5th Semester Mathematical Foundation of Computer Science (MFCS) Notes Pdf
A finite-state machine (FSM), sometimes known as a finite-state automaton (FSA)…
Mathematical Foundation of Computer Science
Unit IV: Recurrence Relations | BCA 5th Semester Mathematical Foundation of Computer Science (MFCS) Notes Pdf
A recurrence relation is a functional relationship between the independent vari…
Mathematical Foundation of Computer Science
Unit III: Introduction To Mathematical Reasoning | BCA 5th Semester Mathematical Foundation of Computer Science (MFCS) Notes Pdf
Mathematical reasoning is a crucial ability that allows pupils to examine a hyp…
Mathematical Foundation of Computer Science
Unit II: Logic and Induction | BCA 5th Semester Mathematical Foundation of Computer Science (MFCS) Notes Pdf
Mathematical induction is a way of proving a given proposition about any well-o…
Mathematical Foundation of Computer Science
Unit I: Graph Theory | BCA 5th Semester Mathematical Foundation of Computer Science (MFCS) Notes Pdf
Graph theory is the study of graphs, which are mathematical structures that are…
Mathematics II
Unit VI: Taylor Series | BCA 2nd Semester Mathematics II Notes Pdf
The Taylor series is a means of writing a function as an infinite sum of terms …
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