Funciones TRIGONOMÉTRICAS: sen, cos, tan, csc, sec, cotan, arctan | El Traductor
Dedicated to those who truly want to learn. We'll explain the basics of understanding the functions sin(x), cos(x), tan(x), sec(x), csc(x), and cot(x). We'll also present problems using a calculator to calculate angles using the arcsine, arccosine, and arctangent functions. 00:00 Motivating Intro 01:03 Introduction 03:18 Trigonometric Relations 09:31 Trigonometric Functions 19:12 Graphic Diagram 20:27 Precautions 29:52 Inverse Trigonometric Functions I need your support to make more videos like this! You can support this work for free. How? Subscribing to the channel. Sharing the video on social media. Liking or disliking the video and commenting. You can support the development of more material like this by donating through Patreon: / eltraductordeingenieria In this class, we will cover the most important fundamentals to begin understanding the world of trigonometric functions. Some recommended books: To begin understanding calculus topics like those in the video, the following may be helpful: James Stewart, Calculus: Early Transcendentals, 6th edition, Cengage Learning. George Thomas, Calculus: One Variable, 12th edition, Pearson. Claudio Pita Ruiz, Calculus of One Variable, 1st edition, Prentice Hall. Ron Larson, Bruce H. Edwards, Calculus of One Variable, 9th edition, McGraw Hill. Observations or errors in this video (for now): It is clarified at the end of the video that the interval associated with gamma is OPEN, since the tangent function is NOT defined for -pi/2 and pi/2. As an observation: I have indicated the cosecant and cotangent functions as: cosec(x) and cotan(x) respectively. It is common not to indicate them this way, but rather to do so: csc(x) and ctg(x) respectively. Did you find an error in the video? Let me know in the comments, and I'll give you feedback! That's it! Now it's all up to you! (or you ;) ) Cameraman Matías Manchino We are changing the classroom. We are showing that teaching can be done differently. #TrigonometricFunctions #TheTranslator

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