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Convolution to multiplication example (part 2) - clearly explained

Thevenin's Example - Solve for Maximum Average Power

Convolution example (part 1) - clearly explained

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Eigenfunction and Eigenvalue - Example 2

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Eigenfunction and Eigenvalue - Example 1

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Half-Wave Rectifier - Plot Vout(t)

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Common-Drian Amplifier - Solve for Aᵥ

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Common-Gain Amplifier - Solve for Aᵥ

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Common-Source Amplifier - Solve for Aᵥ

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Thevenin's Example - Solve for Maximum Average Power Follow me on: YouTube: https://www.youtube.com/@ProfessorGovalla Instagram: www.instagram.com/professorgovalla TikTok: www.tiktok.com/@professorgovalla Check out the webpage: https://professorgovalla.com/

Convolution example (part 1) - clearly explained This video introduces a convolution example and demonstrates how to compute the output of a continuous-time LTI system using the convolution integral. Given an input signal, the output is determined by evaluating the convolution The convolution integral is developed and evaluated step by step, illustrating how the input signal interacts with the system's impulse response to produce the complete time-domain output. This example builds intuition for one of the most important operations in Signals and Systems and serves as a foundation for solving more advanced LTI system problems. Perfect for students studying convolution, continuous-time LTI systems, impulse response, time-domain analysis, and Signals and Systems. Check out my other videos: https://www.youtube.com/watch?v=Rn9iRTd01ew Check out my full playlist on Signals and Systems: https://www.youtube.com/playlist?list=PLBbMkHgmCUDObVFM8S10v32rKSa5woqXk Check out the webpage: https://professorgovalla.com/ Follow me on: YouTube: https://www.youtube.com/@ProfessorGovalla Instagram: www.instagram.com/professorgovalla TikTok: www.tiktok.com/@professorgovalla

Eigenfunction and Eigenvalue - Example 2 Follow me on: YouTube: https://www.youtube.com/@ProfessorGovalla Instagram: www.instagram.com/professorgovalla TikTok: www.tiktok.com/@professorgovalla Check out the webpage: https://professorgovalla.com/

Eigenfunction of continuous-time LTI systems - clearly explained This video proves one of the most important results in Signals and Systems: the eigenfunctions of continuous-time LTI systems. The discussion begins by showing that a system's impulse response is the output produced when the input is a Dirac delta function, establishing the foundation for analyzing linear time-invariant systems. Using this definition, we derive the convolution theorem, proving that the output of any continuous-time LTI system is the convolution of the input signal with the system's impulse response. Finally, these results are used to prove the fundamental theorem that the complex exponential, x(t)=e^(st), is an eigenfunction of every continuous-time LTI system, with the corresponding eigenvalue given by H(s). This powerful result explains why complex exponentials are central to Fourier analysis, Laplace transforms, and linear system analysis, allowing differential equations to be replaced with simple multiplication in the transform domain. Perfect for students studying Signals and Systems, LTI systems, convolution, impulse response, Fourier analysis, Laplace transforms, and electrical engineering mathematics. Check out my other videos: https://www.youtube.com/watch?v=njG5S2-hBI8 Check out my full playlist on Signals and Systems: https://www.youtube.com/playlist?list=PLBbMkHgmCUDObVFM8S10v32rKSa5woqXk Check out the webpage: https://professorgovalla.com/ Follow me on: YouTube: https://www.youtube.com/@ProfessorGovalla Instagram: www.instagram.com/professorgovalla TikTok: www.tiktok.com/@professorgovalla

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Step into the future

Drinkware

PG - White Glossy Mug

PG - Stainless Steel Water Bottle

Apparel

PG - Bella+Canvas Supersoft T-Shirt

PG - AS Colour Women's Premium Crop Top

PG - AS Colour Unisex Premium Heavyweight Long Sleeve Shirt

PG - Unisex Premium Oversized Hoodie v1

PG - Unisex Premium Oversized Hoodie v2

PG - Yupoong Classic Hat v1

PG - Yupoong Classic Hat v2

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