Amplitude period midline calculator
[DOCX File]Matt's Math Labs
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The amplitude of a wave is the distance from the midline to highest point of the wave. (half of the vertical displacement. Amplitude = (Highest Y - Lowest Y) 2 . Period: The period of the wave is the horizontal distance of one complete cycle. Period = Crest X - Previous Crest X . Period = Trough X - …
[DOCX File]CT.GOV-Connecticut's Official State Website
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Note the amplitude, the extrema, the midline, the x intercepts and the period. Next, have students draw a final copy of the graph of y = sin(x) with exact radian and degree measures on the x axis at every integer multiple of π/2 on the activity sheet at the base of the table of values.
[DOC File]Graphing Sine and Cosine – Worksheet #1
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Amplitude: 3 Period: Amplitude: 2 Period: Phase shift: N/A Vertical shift: Down 2 Phase shift: N/A Vertical shift: Up 1 Graphing Sine and Cosine Fill in the blanks and graph. 9) 10) Domain: Range: Domain: Range: Amplitude: 2 Period: Amplitude: 1 Period: π
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The midline can be found from an equation using the following formula: When there is no vertical shift, the midline is always ____________. Amplitude and Midline
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3. For the function below, indicate the amplitude, frequency, period, vertical translation, and equation of the midline. Graph the function together with a graph of the cosine function f x = cosā” (x) on the same axes. Graph one full period of each function. h x =4 cos 2x -1
[DOC File]Synthesis Write
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(a) Sketch one period of the graph that models the depth d(t) of the water t hours after midnight. (b) What is the amplitude? 4 ft_ period? _12 hrs. horizontal shift? right 4 hrs_ midline? y=11 ft. (c) Write an equation for your curve. (d) Find the depth of the water at noon: 9 ft. (Use your calculator …
[DOC File]Math II Unit 6
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Graph the equation on your calculator. The maximum and minimum values of a periodic function oscillate about a horizontal line called the midline. What is the midline of the equation modeling Asheville’s temperature? How it the value of the amplitude related to this midline? How is the amplitude related to the midline of f(x)=sin x? f(x ...
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