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consider the following continuous time signal whose fundamental period is t=1/2.x(t) = cos(4*pi*t)y(t) = sin(4*pi*t)z(t) = x(t)y(t)
a) find the fourier series coefficients of x(t)b) find the fourier series coefficients of y(t)c) find the fourier series coefficients of z(t) (use the results of a) and b) along with the multiplication property of continuous time fourier series coefficients)d) find the fourier series coefficients of z(t) through direct expansion of z(t) in trigonometric form. compare results to part c.
A uniform surface current density of Js(r) = Jo*sin(/phi)(/phi hat) A/m (Jo is a constant) is spread over a disc defined by 0
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An optical signal from a modulator can be sent to multiple channels by the LCSLM. This; however, requires that the beam size from the AM is adjusted to match the size of the SLM area. Assume that both lenses in an AM setup are identical
Design an experiment that allows frequencies between 300-3300 Hz to pass with a 14 dB gain. At f = 10 KHz and f = 100 Hz, the gain should be -16 dB. Use a cascaded design consisting of first and second order Butterworth sections.
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