'Sinusoidal function' presentation slideshows

Sinusoidal Models 6.7

Sinusoidal Models 6.7. We can apply Sinusoidal models in many situations. Ex: 1. The water depth in a harbor is 21 m at high tide and 11 m at low tide. One cycle is completed approximately every 12 h. a) Find an equation for the water depth as a function of the time, t hours, after low tide.

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Lecture 14: More on Sinusoidal Steady-State Analysis Nilsson & Riedel 9.3-9.6

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E E 2315

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8.4 Simple H armonic Motion and Modeling

8.4 Simple H armonic Motion and Modeling . Learning Targets: We will learn how to write a sinusoidal function whose graph resembles a given graph We will learn how to write a sinusoidal function (cyclic) to represent a harmonic motion

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Sinusoidal Function

Sinusoidal Function. A function with a graph that resembles a sine or cosine curve in the form of:. Big & little: the largest & smallest pieces of the given data. Where:. Solve for k:. Calculate c by substituting one set of ordered pairs after replacing A, k, & h. Calculate the total hours:.

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Westcoast Wheel Problem

Westcoast Wheel Problem. By: Agata Chrzastowska. Westcoast Wheel Problem. A person enters the westcoast at a point 2m above the ground. The Ferris Wheel has a diameter of 12m and does one full revolution in 24 seconds. How far above the ground is the person after 7 seconds?

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4.7 Simple Harmonic Motion

4.7 Simple Harmonic Motion. Many physical periodic happenings can be represented as a sinusoidal function * t is time * is amplitude * is period * is frequency. (maximum displacement). (time for 1 cycle). (# of cycles per unit of time).

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