How do I calculate how to scale my output for sinusoidal functions ? talk ) 22 : 36, 5 March 2011 ( UTC)
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In a sinusoidal function such as C \ sin ( 2 \ pi ft ), " C " represents the amplitude of the sound wave.
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In the article " Phase ( waves ) ", it states that a phase is " the initial angle of a sinusoidal function at its origin ".
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A " monochromatic " ( constant-frequency ) plane wave is one in which the amplitude is a sinusoidal function of x \, and t \,.
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A phasor is represented by a constant complex number, usually expressed in exponential form, representing the complex amplitude ( magnitude and phase ) of a sinusoidal function of time.
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We know that the solutions of a S L problem form an orthogonal basis, and we know from Fourier series that this set of sinusoidal functions is an orthogonal basis.
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Like how do we know that sinusoidal functions ( expressed or not in Euler form ) are the only solutions ? talk ) 16 : 01, 15 February 2016 ( UTC)
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One is the initial angle of a sinusoidal function at its origin and is sometimes called "'phase offset "'or "'phase difference " '.
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A polynomial regression analysis would work fairly well except that to find out the corresponding sinusoidal function, I'd have to do some super-complicated reverse Taylor series . ..
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The amount of light reaching the photodiode would be proportional to a sinusoidal function of incident angle, as the two gratings come in and out of phase with each other with shifting incident angle.
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