How do you use the amplitude and period to graph $o f y = sin (x + 3)$ $of y=sin(x+3)$ ?

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How do you use the amplitude and period to graph $o f y = sin (x + 3)$ $of y=sin(x+3)$ ?

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Answer 1 · 2016-02-19T14:54:46

Assumption: x and 3 are in radian unit. Amplitude is 1. Period is 2 $π$ $pi$ .

Explanation:

One full sine wave is from ( $-$ $-$ 3, 0) to ( $-$ $-$ 3+2 $π$ $pi$ , 0), with ( $-$ $-$ 3+ $π$ $pi$ , 0) bisecting it..
Zenith is ( $-$ $-$ 3+ $π$ $pi$ /2, 1).
Nadir is ( $-$ $-$ 3+3 $π$ $pi$ /2, $-$ $-$ 1). :
y = 1 and y = $-$ $-$ 1 touch the wave at these points, respectively.

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How do you use the amplitude and period to graph $o f y = sin (x + 3)$ $of y=sin(x+3)$ ?

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Explanation:

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How do you use the amplitude and period to graph $o f y = sin (x + 3)$ $of y=sin(x+3)$ ?