7) Graph the following function. First note down each transformation then record in the table before graphing - in(+ (0+45°)-3 - -sin(6+45 )-3 8. Represent the graph of the following functions using a sine and cosine function. 90° 360 X Sine Function: Cosine Function: Example 3: A group of students is tracking a friend, John, who is riding a Ferris wheel. They know that John reaches the maximum height of 11m at 10 seconds, and then reaches the minimum height of 1m at 55 seconds. a) Develop an equation of a sine and cosine function that models John's height above the ground.

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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7) Graph the following function. First note down each transformation then record in the table
before graphing.
3-sin(+45°)-3
3-sin (@+45¹)-3
y =
8.
Represent the graph of the following functions using a sine and cosine function.
2-
MAA
0°
90° 180° 270⁰ 360° x
-2-
Sine Function:
Cosine Function:
Example 3: A group of students is tracking a friend, John, who is riding a Ferris wheel. They know that John
reaches the maximum height of 11m at 10 seconds, and then reaches the minimum height of 1m at 55
seconds.
a) Develop an equation of a sine and cosine function that models John's height above the ground.
b) What is John's height above the ground after 78 seconds?
Transcribed Image Text:7) Graph the following function. First note down each transformation then record in the table before graphing. 3-sin(+45°)-3 3-sin (@+45¹)-3 y = 8. Represent the graph of the following functions using a sine and cosine function. 2- MAA 0° 90° 180° 270⁰ 360° x -2- Sine Function: Cosine Function: Example 3: A group of students is tracking a friend, John, who is riding a Ferris wheel. They know that John reaches the maximum height of 11m at 10 seconds, and then reaches the minimum height of 1m at 55 seconds. a) Develop an equation of a sine and cosine function that models John's height above the ground. b) What is John's height above the ground after 78 seconds?
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