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  2. The sinusoid is a continuous curve with period $T=2pi$. It intersects the $x$-axis at the points $ (kpi, 0)$. These are also points of inflection, meeting the $x$-axis at an angle of $pmpi/4$. The extrema are at the points $ ((k+1/2)pi, (-1)^k)$.
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    The sinusoid is a continuous curve with period $T=2pi$. It intersects the $x$-axis at the points $ (kpi, 0)$. These are also points of inflection, meeting the $x$-axis at an angle of $pmpi/4$. The extrema are at the points $ ((k+1/2)pi, (-1)^k)$.
    encyclopediaofmath.org/wiki/Sinusoid

    Properties of the Sinusoid S(t) = Asin(Bt + C) + D

    • The amplitude is |A|
    • The angular frequency is B and the ordinary frequency is f = B 2π
    • The period is T = 1 f = 2π B
    • The phase is C and the phase shift is − C B
    • The vertical shift or midline is D
    math.libretexts.org/Courses/Cosumnes_River_Coll…

    This diagram conveys some important characteristics of sinusoids:

    • Sinusoidal signals are smoothly varying; there are no abrupt changes in amplitude.
    • The rate at which the amplitude changes (we call this the slope) is not constant. ...
    • Sinusoidal signals occur in repeating cycles. ...
    • Real-life sinusoidal signals have amplitudes that vary with respect to time; however, we can also describe the horizontal progression of the signal using degrees. ...
    www.allaboutcircuits.com/video-tutorials/characteri…
    The term sinusoid is based on the sine function y = sin (x), shown below. Graphs that have a form similar to the sine graph are referred to as sinusoidal graphs. Notice the periodic nature of the sine graph. It repeats every 2π and has smooth curves.
    www.math.net/sinusoidal
    The sine and cosine functions have several distinct characteristics: They are periodic functions with a period of 2π. The domain of each function is (−∞,∞), and the range is [−1,1]. The graph of y = sin x is symmetric about the origin because it is an odd function.
    www.bartleby.com/subject/math/trigonometry/conc…
     
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