A mathematical equation is a statement that two things are equal.

To find the period of any given trig function, first find the period of the base function. The period of sine, cosine, cosecant, and secant is 2 π. For tangent and cotangent, the period is π. Then

period formula for tangents & cotangents: \omega = \dfrac {\pi} {\lvert B \rvert} ω = ∣B∣π. In the sine wave graphed above, the value of the period multiplier B was 2. (Sometimes the value of B inside the function will be negative, which is why

The trig word in the function stands for the trig function you have, either sine, cosine, tangent, or cotangent. The A stands for the amplitude of the function, or how high the

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A mathematical equation is a statement that two things are equal.

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The graph of a trigonometric function of the form y = a sin (b x), with b >0, is shown below. Find its period and the parameter b. solution There is one cycle from the zero at x = -π/4 to the zero at x = π/4. Hence the period P is equal to:

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Domain, Range, and Period of Trig Functions. sin x:. Domain: R = {Set of real numbers} Range: [− 1, 1] Period: 2π

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