given-the-function-ysinx3ysinleftx-3piright-identify-the-amplitude-period-and-ph

Question

Given the function ﻿y=sin⁡(x−3π)y=\sin\left(x-3\pi\right)y=sin(x−3π)﻿, identify the amplitude, period, and phase shift from the options below. Then, sketch its graph by considering only one period.

Accepted Answer

﻿Amplitude=1, Period=2π, Phase shift=3π	ext{Amplitude}=1,~	ext{Period}=2\pi,~	ext{Phase shift}=3\piAmplitude=1, Period=2π, Phase shift=3π﻿

Answer

﻿Amplitude=1, Period=2π, Phase shift=−3π	ext{Amplitude}=1,~	ext{Period}=2\pi,~	ext{Phase shift}=-3\piAmplitude=1, Period=2π, Phase shift=−3π﻿

Answer

﻿Amplitude=3, Period=2π, Phase shift=−3π	ext{Amplitude}=3,~	ext{Period}=2\pi,~	ext{Phase shift}=-3\piAmplitude=3, Period=2π, Phase shift=−3π﻿

Answer

﻿Amplitude=3, Period=π, Phase shift=3π	ext{Amplitude}=3,~	ext{Period}=\pi,~	ext{Phase shift}=3\piAmplitude=3, Period=π, Phase shift=3π﻿

Given the function y=sin(x−3π)y=\(\sin\[\left\)(x-3\(\pi\]\right\))y=sin(x−3π), identify the amplitude, period, and phase shift from the options below. Then, sketch its graph by considering only one period.

Given the function $y=\(\sin\[\left\)(x-3\(\pi\]\right\))$ , identify the amplitude, period, and phase shift from the options below. Then, sketch its graph by considering only one period.