The Mathematics of Signal Processing The z transform discrete signals and more

Electrical engineering math concepts, in this course we will learn about the essential mathematical foundations that power modern electrical engineering. From calculus and linear algebra to complex numbers, Laplace and Fourier transforms, and differential equations, this course equips you with the analytical tools needed for solving real-world electrical problems. You'll explore vector calculus for electromagnetics, probability in signal processing, and matrix theory for circuits. Whether you're working with AC/DC systems, analyzing filters, or designing control systems, math is the language of your solutions. By the end of this course, you’ll have a solid understanding of how these mathematical concepts are applied across different electrical engineering domains. This course is designed to bridge the gap between theory and practical application—so let’s get started and unlock the power of math in engineering. Zach Star