What is the period of the function $y = cos (2)(pi)(x)$ ?

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Answer 1 · 2016-10-03T15:34:54

$P =( 2pi)/B$ -is the period of the function. From our equation $B$ is $2pi$

$P=(2pi)/(2pi) = 1$

General Sinusoidal Equation is $y = C+Acos B (x-D)$ where
$C$ is the shift in y which is also the sinusoidal axis.

$A$ is the amplitude which is the distance from the sinusoidal axis up to the highest point or down to the lowest point.

$B$ is the number of cycles of a complete sinusoidal graph in 2pi units.

$P =( 2pi)/B$ -is the period of the function. From our equation $B$ is $2pi$

$P=(2pi)/(2pi) = 1$

What is the period of the function y = cos (2)(pi)(x)y = cos (2)(pi)(x)?