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PCM 40S Name: Transformations on Trig Functions 1. Write an equation of a sinusoidal function that has an amplitude of 5 and a period of. 2. The temperature of a reconditioned home on a hot day can
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How to fill out transformations on trig functions

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How to fill out transformations on trig functions:

01
Identify the parent function: Start by identifying the basic trigonometric function that you are working with, such as sine or cosine.
02
Determine the amplitude: The amplitude of a function determines the maximum and minimum values of the graph. It represents the height or vertical stretch of the graph.
03
Find the period: The period is the distance between two consecutive peaks or troughs of the graph. It determines how long it takes for the function to complete one full cycle.
04
Locate the phase shift: The phase shift indicates how the graph is shifted horizontally. It tells you if the graph is shifted to the left or right and by how much.
05
Identify the vertical shift: The vertical shift moves the entire graph up or down. It represents the displacement in the vertical direction.
06
Combine the transformations: Once you have determined the amplitude, period, phase shift, and vertical shift, combine them to form the equation for the transformed trigonometric function.

Who needs transformations on trig functions:

01
Students studying trigonometry: Transformations on trig functions are an important concept in trigonometry. Students studying this subject need to understand how to manipulate and graph trigonometric functions with various transformations.
02
Engineers and physicists: Trigonometric functions are used extensively in engineering and physics for modeling and analyzing various phenomena. Understanding transformations on trig functions allows engineers and physicists to accurately represent and predict real-world phenomena.
03
Mathematicians: Trigonometric functions and their transformations are studied in depth by mathematicians. They use these concepts to explore the properties and behavior of functions, as well as to solve complex equations and problems.
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Transformations on trig functions involve modifying the amplitude, period, phase shift, and vertical shift of trigonometric functions.
Students studying trigonometry or calculus may be required to learn about and apply transformations on trig functions.
To fill out transformations on trig functions, one must understand how each parameter affects the graph of the trigonometric function.
The purpose of transformations on trig functions is to manipulate the graph of a trigonometric function to better understand its behavior and characteristics.
Information such as the amplitude, period, phase shift, and vertical shift must be reported when working with transformations on trig functions.
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