Amplitude of a function
Definition of Amplitude And Period | Chegg.com
Give the amplitude and period of each function graphed below. Then write an equation of each graph. 10.11. 4 –4. 4. 2 –2 –4 –3. 3. 2 ...
[DOC File]Amplitude and Period for Sine and Cosine Functions Worksheet
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Name _____ Algebra 2 – More Practice with Sine and Cosine Graphs Period _____ Determine the amplitude and period of each function. (Write Period in Radians)
[DOC File]Amplitude and Period for Sine and Cosine Functions Worksheet
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Apr 25, 2007 · Period and Amplitude. Period – the length of one cycle of a graph. A function whose graph repeats a basic pattern is called a . periodic . function. To find the period of a function, start from any point on the graph (usually the origin) and proceed to the right until the pattern begins to repeat. Go to pg 743: 29 – 32.
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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
[DOC File]Period and Amplitude - Iona Preparatory School
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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 = cos (x) on the same axes. Graph one full period of each function. h x =4 cos 2x -1
Amplitude and Period for Sine and Cosine Functions Worksheet
Determine the amplitude and period of each function. (Write Period in both Radian and Degree) 1. y = sin 4x 2. y = cos 5x 3. y = 2 sin x. 4. y = –4 sin 3x 5. y = 2 sin (–4x) 6. y = 3 sin x. Give the amplitude and period of each function graphed below. Then write an equation of each graph. 7. 8. 9. 10.
[DOC File]Amplitude and Period for Sine and Cosine Functions Worksheet
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Pre-Calculus. Mixed Review: Equations & Graphing of Trig Functions. Determine the amplitude, period, and vertical shift of each function. 1. y = sin 4x 2. y = cos 5x - 4 3. y = 2 sin x - 3 4. y = –4 sin 3x + 2
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