9. A windmill has a radius of 8m and rotates once every 20 metres off the ground (i.e. the vertical distance from the ground to the centre of the wheel is 20 metres). a. Using COSINE, find an equation that represents the height of the tip of one of the blades ("h") as a function of time "t" in seconds. Given that the tip is initially at its highest point. Show all work to support your equation.
9. A windmill has a radius of 8m and rotates once every 20 metres off the ground (i.e. the vertical distance from the ground to the centre of the wheel is 20 metres). a. Using COSINE, find an equation that represents the height of the tip of one of the blades ("h") as a function of time "t" in seconds. Given that the tip is initially at its highest point. Show all work to support your equation.
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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
Transcribed Image Text:9. A windmill has a radius of 8m and rotates once every 20 seconds. The centre of the wheel is 20
metres off the ground (i.e. the vertical distance from the ground to the centre of the wheel is 20
metres).
a. Using COSINE, find an equation that represents the height of the tip of one of the blades ("h")
as a function of time "t" in seconds. Given that the tip is initially at its highest point. Show all
work to support your equation.
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