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M3 2022 Scheme VTU Notes BMATEC301                            VTU University                            3rd SEM                            Electronic Communication and Engineering notes,2022 scheme Notes, study
                            materials, question
                            paper

M3 2022 Scheme VTU Notes BMATEC301 VTU University 3rd SEM Electronic Communication and Engineering|BMATEC301 notes

BMATEC301-M3 2022 Scheme VTU Notes BMATEC301 VTU University notes on 3rd SEM Electronic Communication and Engineering notes 2022 scheme notes 2024 VTU University BMATEC301 notes, study materials notes, and previous year question paper on easenotes 2024

M3 2022 Scheme VTU Notes BMATEC301 VTU University 3rd SEM Electronic Communication and Engineering notes, We are offering the best quality online 3rd SEM Electronic Communication and Engineering VTU University notes to help you learn, and have a better knowledge and also we are offering 2022 scheme Notes, study materials, question paper

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Scheme & Syllabus Copy of M3 2022 Scheme VTU Notes BMATEC301 VTU University 3rd SEM Electronic Communication and Engineering

Syllabus Copy of M3 2022 Scheme VTU Notes BMATEC301

Module - 1

Periodic functions, Dirichlet’s condition. Fourier series expansion of functions with period 2? and with arbitrary period: periodic rectangular wave, Half-wave rectifier, rectangular pulse, Saw tooth wave. Half-range Fourier series. Triangle and half range expansions, Practical harmonic analysis, variation of periodic current.

Module - 2

Infinite Fourier transforms, Fourier cosine and sine transforms, Inverse Fourier transforms, Inverse Fourier cosine and sine transforms, discrete Fourier transform (DFT), Fast Fourier transform (FFT).

Module - 3

Definition, Z-transforms of basic sequences and standard functions. Properties: Linearity, scaling, first and second shifting, multiplication by n. Initial and final value theorem. Inverse Z- transforms. Application to difference equations.

Module - 4

Higher-order linear ODEs with constant coefficients – Inverse differential operator, problems.Linear differential equations with variable Coefficients-Cauchy’s and Legendre’s differential equations–Problems. Application of linear differential equations to L-C circuit and L-C-R circuit.

Module - 5

Principles of least squares, Curve fitting by the method of least squares in the form ? = ? + ?? , ? = ? + ?? + ??2 , and ? = ?? ? . Correlation, Coefficient of correlation, Lines of regression, Angle between regression lines, standard error of estimate, rank correlation.