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MAP4C Day 3: Trig Ratios Obtuse Antedate: ___ Unit 1: TrigonometryTrigonometric Ratios for Obtuse Triangles Label the quadrants on the grid Identify the opposite, adjacent and hypotenuse of reference
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01
Identify the given angle measurement for the obtuse angle.
02
Determine the trigonometric ratio that corresponds to the given angle (sine, cosine, or tangent).
03
Use the Sokotoa rule to determine the trigonometric value for the angle by dividing the length of the sides of the triangle.

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Students studying trigonometry and geometry.
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Engineers and architects who need to calculate angles and distances in real-world applications.
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Trig ratios for obtuse angles refer to the sine, cosine, and tangent ratios defined for angles greater than 90 degrees but less than 180 degrees. These ratios are derived from the ratios of the sides of a right triangle and can also be expressed in terms of the unit circle.
Typically, students studying trigonometry, mathematics, or physics need to learn about trig ratios for obtuse angles. There may not be a formal filing requirement; rather, it's a concept taught in educational settings.
To calculate trig ratios for obtuse angles, use the unit circle or reference angles. For instance, for an obtuse angle, calculate the sine, cosine, and tangent using the coordinates of the corresponding point on the unit circle, considering the sign based on the quadrant.
The purpose of trig ratios for obtuse angles is to enable the calculation of the lengths of sides and measures of angles in various applications, such as engineering, physics, and architecture. They help in solving triangles and understanding circular motion.
The essential information includes the values of sine, cosine, and tangent for specified obtuse angles and their corresponding reference angles, as well as the situational context in which these ratios are applied.
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