Question

Determine the period and the phase shift of the following function: [ y=sin left(2left( heta-frac{pi}{2} ight) ight) ] Period ( =pi / 2 ), Phase Shift ( =pi ) Period ( =pi ), Phase Shift ( =pi / 2 ) Period ( =pi ), Phase Shift ( =pi ) Period ( =pi / 2 ), Phase Shift ( =pi / 2 )

          Determine the period and the phase shift of the following function:
[
y=sin left(2left(	heta-frac{pi}{2}
ight)
ight)
]
Period ( =pi / 2 ), Phase Shift ( =pi )
Period ( =pi ), Phase Shift ( =pi / 2 )
Period ( =pi ), Phase Shift ( =pi )
Period ( =pi / 2 ), Phase Shift ( =pi / 2 )

$Determine the period and the phase shift of the following function: [ y=sin left(2left( heta-fracpi2 ight) ight) ] Period ( =pi / 2 ), Phase Shift ( =pi ) Period ( =pi ), Phase Shift ( =pi / 2 ) Period ( =pi ), Phase Shift ( =pi ) Period ( =pi / 2 ), Phase Shift ( =pi / 2 )$

Added by Emmanuel J.

Algebra and Trigonometry

Judith A. Beecher, Judith A. Penna,… 4th Edition

Chapter 6

Instant Answer

Solved by Expert Hoan Nguyen

05/28/2023

Step 1

The general form of a sine function is y = A * sin(B * (θ - C)) + D, where A is the amplitude, B is the frequency, C is the phase shift, and D is the vertical shift. The period of a sine function is given by (2π) / B. In our given function, y = sin(2 * (θ - Show more…

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