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Ask by Estrada Hanson. in Mexico
Mar 28,2025

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Answer

Los pasos anteriores describen cómo resolver cada uno de los casos de triángulos dados utilizando las leyes trigonométricas apropiadas. Si necesitas cálculos específicos para cada caso, por favor indícalo.

Solution

Para el triángulo con , utilizamos la Ley de Senos para encontrar :
Primero, encontramos usando . Luego, calculamos usando la Ley de Senos.
Para el triángulo con , utilizamos la Ley de Senos:
Primero, encontramos usando . Luego, calculamos usando la Ley de Senos.
Para el triángulo con , utilizamos la Ley de Cosenos para encontrar :
Calculamos usando esta fórmula.
Para el triángulo con , utilizamos la Ley de Cosenos para encontrar :
Calculamos usando esta fórmula.
Para el triángulo con , encontramos y luego usamos la Ley de Senos para encontrar y :
Calculamos y usando la Ley de Senos.
Para el triángulo con , utilizamos la Ley de Senos para encontrar :
Primero, encontramos y luego calculamos .
Para el triángulo con , encontramos y luego usamos la Ley de Senos para encontrar y :
Calculamos y usando la Ley de Senos.

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Beyond the Answer

When dealing with triangles, particularly those defined by angles and sides, remember that the sum of angles in any triangle always adds up to . This means if you know two angles, you can easily find the third one by subtracting the sum of the two known angles from . This is a super handy trick, especially when you’re working with obtuse or right triangles!
Another fun fact is the Law of Sines, which states that the ratio of a side length to the sine of its opposite angle is constant for all three sides of a triangle. So, if you have the lengths of two sides and the angle opposite one of them, this law allows you to find missing sides and angles easily and can help with triangle puzzles, building designs, or even in navigation!

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