y=3sin(pi/2 * x + pi/2) + 1

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y=3sin(pi/2 * x + pi/2) + 1
  1. Edward Kim
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Label amplitude, phase 0:03:35

Label amplitude, phase shift, period for function y = 3 sin (x/2 - pi/2).

y=3sin(pi/2 * x 0:06:07

y=3sin(pi/2 * x + pi/2) + 1

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y = -3sin(-2x + pi/2) find the amplitude, period, and phase shift

y = -3sin(2x 0:01:53

y = -3sin(2x + pi/2) find the amplitude, period, and phase shift

Graphing y = 0:09:53

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y = 1/2 0:01:00

y = 1/2 sin(3/2 x - pi) find the amplitude, period and phase shift

y = -3cos(-2x 0:02:25

y = -3cos(-2x + pi/2) find the amplitude, period, and phase shift

Example: Graphing y=3⋅sin(½⋅x)-2 0:03:23

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Trigonometric Functions: Graph y = sin (x + π/2) + 3

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PreCalculus - Trigonometry 0:04:03

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3 Steps to 0:09:00

3 Steps to Sketch Advanced - y=sin(x-(pi/2))

PreCalculus - Trigonometry 0:02:26

PreCalculus - Trigonometry (43 of 54) Find the Amplitude, Period, and Graph y=cos[x-(pi/2)]

Graphing y = 0:10:10

Graphing y = Sin (x - pi/2)

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Grahing y = 0:10:10

Grahing y = Sin (x-pi/2)

y = 3sin(3x-pi) 0:00:57

y = 3sin(3x-pi) find the amplitude, period, and phase shift

3 Steps to 0:10:16

3 Steps to Sketch Advanced - y=3cos(2x-(pi/2))-1

Let’s graph y 0:20:33

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Trigonometric Equation Sin(2x+π/3)=½ 0:05:15

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