Fourier Transform of sin(2pi60t)

How to take the Fourier Transform of sin(2pi60t).

Full walkthrough of how to transform the time domain signal sin(2pi(60t)) into the frequency domain through the Fourier Transform. This process is done using common functions found in the Fourier Transform table, along with their respective properties.

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Signals and systems, linear systems, non-linear systems, continuous-time and discrete-time signals, unit impulse, unit step functions, LTI systems, convolution, singularity functions, integral, differential equations, difference equations, Fourier series, periodic signals, convergence, divergence, time shifting, time reversal, time scaling, filtering, Fourier transform, multiplication, Discrete-time Fourier Transform, sampling, aliasing, Nyquist and Shannon, Laplace transform, Z transform, Poles and Zeros, stability, feedback, gain and phase margins. Alan V. Oppenheim, Alan S. Willsky, with S. Hamid Nawab.

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