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How would this work with acute, right and obtuse triangles?

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Secant (sec), cosecant (csc) and cotangent (cot) example | Trigonometry | Khan Academy

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Finding side lengths of right angled triangles using trigonometry http://www.mrhopkinsmaths.co.uk @mrhopkinsmaths

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Trigonometry finding missing sides of right Triangles

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Law of sines for missing angle | Trig identities and examples | Trigonometry | Khan Academy

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Law of sines | Trig identities and examples | Trigonometry | Khan Academy

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The Simplest Way To Prove the Pythagorean Theorem

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Ever wonder why that equation you had to memorize actually works? Keep watching to learn why! Explorium // A place for scientific exploration and discovery. Expand on your current understanding of atoms, the Universe, and everything in between. Follow Kaylee! Subscribe: https://www.youtube.com/user/coconutcab?sub_confirmation=1 Twitter: https://twitter.com/ExploriumSci Sources: http://www.cut-the-knot.org/pythagoras/

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Garfield's proof of the Pythagorean theorem | Geometry | Khan Academy

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Bhaskara's proof of the Pythagorean theorem | Geometry | Khan Academy

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Another Pythagorean theorem proof | Right triangles and trigonometry | Geometry | Khan Academy

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Pythagorean theorem proof using similarity | Geometry | Khan Academy

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30-60-90 triangle side ratios proof | Right triangles and trigonometry | Geometry | Khan Academy

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Intro to 30-60-90 triangles | Right triangles and trigonometry | Geometry | Khan Academy

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45-45-90 triangles | Right triangles and trigonometry | Geometry | Khan Academy

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Pythagorean theorem II | Right triangles and trigonometry | Geometry | Khan Academy

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3 minutes

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Special right triangles follow a specific pattern based on their angles. There's the 45-45-90, and the 30-60-90 Triangles. They're really not as special as you'd think. We just tell them that to make them feel better about themselves. It's crazy how sensitive those things are. Special Triangles: http://www.shmoop.com/right-triangles-trigonometry/special-right-triangles.html

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Pythagorean theorem 1 | Right triangles and trigonometry | Geometry | Khan Academy

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2 minutes

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No, not a Shoshone Indian, but close. Actually, not close at all. SOHCAHTOA stands for the three major trig functions: sine, cosine, and tangent. Sine is the opposite over the hypotenuse, cosine is the adjacent over the hypotenuse, and tangent is the opposite side over the adjacent side.

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The Pythagorean theorem intro | Right triangles and trigonometry | Geometry | Khan Academy

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Pythagorean Theorem Visualization Pythagoras TEKS NCTM Geometry Standards Analyze characteristics and properties of two- and three-dimensional geometric shapes and develop mathematical arguments about geometrical relationships. Grades 6th-8th Expectations: In grades 6th-8th all students should: Create and critique inductive and deductive arguments concerning geometric ideas and relationships, such as congruence, similarity, and the Pythagorean relationship.