Amplitude period and phase shift calculator
[DOCX File]www.cuyamaca.edu
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Graphs of trigonometric functions: period, amplitude, phase shift, asymptotes. Inverse trigonometric functions and their graphs. Trigonometric equations. Solving Triangles: Law of Sines and Law of Cosines. ... Calculator. Minimum Instructional Facilities. Smart classroom with whiteboards covering three walls, graphing utility and viewscreen ...
[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. ... 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 - Previous Trough X . Phase Shift: The amount the wave is shifted right or left ...
[DOC File]PART II: WHILE … WEND
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Describing sinusoidal curves with Amplitude, Period, Phase Shift 1) Find the amplitude, period, and phase shift of each equation, then graph it, showing at least one period (cycle). (Remember that phase shift is the same as C, and that you might have to do some math to put the above equation into the familiar format) Amplitude: Period: Phase Shift:
[DOC File]I
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Period, Amplitude, Phase Shift, Tangent Lines, Local Extrema, Vertical Shift. Background knowledge. The assumptions of this inquiry lesson are: Students will have already successfully completed graphs of trig functions including horizontal and vertical translations as well as stretches and shrinks (when given the actual function).
Activity overview:
Activity Overview. Students explore vertical and phase shifts of sine and cosine functions, after a brief review of period and amplitude. Students will use values in lists to change the values of parameters in trigonometric functions; they will determine the effect that each change has upon the shape of the graph.
[DOC File]LESSON X
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Amplitude = 2 Period = = Phase Shift: None. Since there is no phase shift and the period is , then the first cycle starts at 0 and end at . The second cycle starts at and ends at . y. 2 x x. 2. First, sketch the graph of . Since the sine function is an odd function, then . Thus, we have that =
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