Lectures related to Law of sines

Triangle Resolution: Trigonometry Basics

Covers the resolution of triangles using trigonometric functions to find missing sides and angles.

Covers the Z-transform, region of convergence, and examples of signals with multiple poles and finite-duration signals.

Explores the theory and applications of Fourier series, including convergence properties and piecewise-defined functions.

Fourier Series: Periodic Functions and Sine/Cosine Interactions

Covers the Fourier series and interactions between sine and cosine functions.

Laplace Transform: Basics

Covers the Laplace transform, region of convergence, impulse response, and multiple poles.

Laplace Transform: Rules and Examples

Covers Laplace transform rules, examples, signal transformation, and process control.

Fourier Series: Understanding Coefficients and Periodicity

Explores Fourier series coefficients, periodicity, and series relations.

Complex exponentials: Oscillations and advantages

Explores the use of complex exponentials to simplify trigonometry and algebra in digital systems.

Generalized Powers: Derivatives and Exponentials

Covers properties of logarithms, derivatives, exponentials, and sine-cosine functions.

Genomics: Transposable Elements and DNA Fingerprinting

Explores transposable elements in the genome and the use of microsatellites for DNA fingerprinting.

Trigonometric Functions: Sin and Cos

Covers the definition of sine and cosine functions, their graphs, and notable points.

Quantum and Nanocomputing

Explores quantum and nanocomputing fundamentals, LTspice simulation, universal op amp models, voltage sources, transient analysis, AC behavior, and FFT analysis.

Fundamental Theorem of Calculus

Covers the fundamental theorem of calculus, immediate integration, and properties of derivatives, with examples of integration by substitution.

Trigonometric Functions: Properties and Limits

Explores the properties and limits of trigonometric functions, emphasizing even nature and function parity.

Taylor Series: Basics and Applications

Introduces Taylor series, covering their basics and applications in approximating functions and calculating limits.

Integration: Lecture 8

Covers the integration of functions and Fourier series with examples and exercises.

Triangle Resolution: Trigonometric Functions

Covers the resolution of triangles using trigonometric functions and the importance of cosine and sine theorems.

Triangle Relations: Cosine and Sine Laws

Explores the Cosine and Sine Laws in triangles, highlighting their applications and potential pitfalls.

Trigonometric Functions

Covers the concept of trigonometric functions and their applications in geometry.

Taylor Polynomials: Approximating Functions

Introduces Taylor polynomials for approximating functions around a point, showcasing their importance in accurately representing functions.