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Date: Transformations of the Sine Function I. Vertical Reflections and Stretches: y = a sin x Let's reconsider our circle with centre (0, 0) on a coordinate grid... the point P(x, y) is any point on the terminal arm of the circle the letter r defines the radius of the circle P(xy) not all circles will have a radius of 1 unit! So, how can we rewrite ly the sine ratio to isolate y?

Date: Transformations of the Sine Function I. Vertical Reflections and Stretches: y = a sin x Let's reconsider our circle with centre (0, 0) on a coordinate grid... the point P(x, y) is any point on the terminal arm of the circle the letter r defines the radius of the circle P(xy) not all circles will have a radius of 1 unit! So, how can we rewrite ly the sine ratio to isolate y?

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter3: Radian Measure
Section: Chapter Questions
Problem 4GP
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Date: Transformations of the Sine Function 1. Vertical Reflections and Stretches: y = a sin x Let's reconsider our circle with centre (0, 0) on a coordinate grid ... the point P(x, y) is any point on the terminal arm of the circle the letter r defines the radius of the circle P(x.y) not all circles will have a radius of 1 unit! So, how can we rewrite the sine ratio to isolate y?
Transcribed Image Text:Date: Transformations of the Sine Function 1. Vertical Reflections and Stretches: y = a sin x Let's reconsider our circle with centre (0, 0) on a coordinate grid ... the point P(x, y) is any point on the terminal arm of the circle the letter r defines the radius of the circle P(x.y) not all circles will have a radius of 1 unit! So, how can we rewrite the sine ratio to isolate y?
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