This video demonstrates how to get the inverse functions for the most common trigonometric functions in cosine, sine, and tan functions. Trigonometric functions are not one to one functions so the procedure of getting the inverse involves restricting the domain of the trig functions.
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Related Videos:
Derivative of arccot(x) (or inverse cot(x) or arccotangent(x)) - Simple Intro and Proof: http://youtu.be/xO8PZdQOpyg
Derivative of arcsec(x) (or inverse sec(x) or arcsecant(x)) - Simple Intro and Proof: http://youtu.be/PIFfa2WEOEc
Derivative of arccsc(x) (or inverse csc(x) or arccosecant(x)) - Simple Intro and Proof : http://youtu.be/NdJfesadCRU
Inverse Functions Part 2: One to One Functions and the Horizontal Line Test: http://youtu.be/iSNuplUWrbA
Inverse Functions - f-1(x) - An Introduction: http://youtu.be/qIqj3oKwFi8
Trigonometry Graphing: Sin, Cos, Tan Functions: http://youtu.be/l_3cgeq-YXE
Trigonometry: Sine, Cosine and Tan Functions: http://youtu.be/WKTIlF2oWw8 .
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I don't always go over inverse trigonometric functions but when I do I make sure to set the domain to ensure we get a one-to-one inverse function ;)
View video notes on the Hive blockchain: https://peakd.com/hive-128780/@mes/inverse-trigonometric-functions-inverse-cosine-sine-tan
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