Sine and cosine

Related lectures (29)

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

Explores trigonometric derivatives, composition of functions, and inflection points in differential calculation.

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

Discusses spatial base solutions, boundary conditions, and the time-dependent diffusion equation.

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

Introduces trigonometric functions in right triangles, exploring angles, ratios, and special values.

Covers the Fourier transform in Analysis IV, discussing Fourier series and solutions for various problems.

Explores derivatives of trigonometric inverse functions and their properties, with examples and solutions included.

Explores trigonometric addition theorem, double angles, and tangent properties.

Explores the cosine theorem in triangles, analyzing side and angle relationships.

Covers trigonometric leveling, spherical measurements, and geomatics elements.

Covers the calculation of limits using Taylor series and the composition of compound functions.

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

Covers the definitions and properties of arcsin and arccos functions.

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

Explores the Laplace transform of unit jump, exponential, sine, and cosine signals.

Explains surjectivity, injectivity, and bijectivity in functions, including trigonometric examples.

Explores Fourier series for periodic functions, emphasizing coefficient calculation and function representation using sine and cosine terms.

Explores Fourier series coefficients, periodicity, and series relations.

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

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