d) How long does your example take to undergo one complete cycle and start over again? Explain e) Where does your graph begin/start? Explain. F) Determine the sinusoidal equation of your example in the form:I have the answer to a,b and c. I just need help with d, e and f.The answer for a, b and c were at the photo. We can see the graph:maximum value of a sin function is always+1.minimum value of a sin function is always -1. a)My example of something that follows acyclic pattern is sin function.Step2b)If we draw graph of the function y = sin(aAnd y will be the dependent variable.+1cycle1 3/2 2n 5/2 3 7/2 An-1-MBThis sine curve, y = sin x, completes 1 cycle in theinterval from 0 to 27 radians. Its frequency is 1 inthe interval of 2m.

As we can see in the graph periodicity of sin function is 2π radian. After 2π radian sin will repeat…

Answered: d) How long does your example take to…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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d) How long does your example take to undergo one complete cycle and start over again? Explain e) Where does your graph begin/start? Explain. F) Determine the sinusoidal equation of your example in the form: I have the answer to a,b and c. I just need help with d, e and f. The answer for a, b and c were at the photo.

We can see the graph:
maximum value of a sin function is always
+1.
minimum value of a sin function is always -1.

a)
My example of something that follows a
cyclic pattern is sin function.
Step2
b)
If we draw graph of the function y = sin(a
And y will be the dependent variable.
+1
cycle
1 3/2 2n 5/2 3 7/2 An
-1-
MB
This sine curve, y = sin x, completes 1 cycle in the
interval from 0 to 27 radians. Its frequency is 1 in
the interval of 2m.

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