[100% Off] Unlocking Circuit Analysis: Fourier, Laplace and LTI Systems Free Course Coupon

Description

A strong foundation in the fundamentals lies at the core of every great engineer.

• Are you struggling to grasp the fundamentals of signals and systems?

• Do you often find yourself struggling to understand Fourier and Laplace Transforms?

Look no further than “Unlocking Circuit Analysis: Fourier, Laplace and LTI Systems” – The second course in The Tao of Phasor Series.

This course is more than just a math lesson:

• Our high-quality content, insightful lessons, and engaging storytelling will guide you through this complex subject matter, and you’ll find them so easy to understand.

• Our focus is on the WHY, not just the HOW, and we’ll explore the evolution of these concepts.

• We’ll explain the fundamental principles behind signals and systems, providing you with a solid foundation for your electrical engineering journey.

• You’ll see that signals and systems are not just abstract concepts, but a KEY to unlock the secrets of electrical engineering.

By the end of this course:

• You’ll have a comprehensive understanding of signals and systems, from Fourier series to Laplace transforms.

• You’ll have the knowledge and skills to apply these concepts in real-world scenarios.

• You’ll be equipped with a solid foundation that will make you a well-rounded engineer.

Join us on this journey and unlock the secrets of signals and systems!

Course Highlights:

• Euler & Euler’s Formula

• Fourier & Frourier Series

• Sine-Cosine Form, Amplitude-Phase Form, Complex-Exponential Form

• Examine Frequency Contents

• Fourier Transform and Inverse Fourier Transform

• Amplitude Spectrum and Phase Spectrum

• The Problem of Fourier Transform

• Definition of Laplace Transform

• Laplace

• Signals and Systems

• Use Transfer Functions to Describe Systems

• Time-Invariant Systems

• Linear Time-Invariant Systems and Convolution

• Impulse Response and Transfer Function

• Transient Simulation

• AC Simulation

• What exactly has it transformed?

• Essence

• Applications

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