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MCR3U1 University Preparation Day 3: Exploring Angles 90oDate: ___ Chapter 5: Trigonometric RatiosPRINCIPAL ACUTE ANGLE An angle is in standard position in a rectangular Cartesian coordinate system
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How to fill out exploring trigonometric ratios for

01
Understand the concept of trigonometric ratios: sine, cosine, and tangent.
02
Identify the angle you want to find the trigonometric ratio for.
03
Write down the given side lengths of the triangle.
04
Use the appropriate trigonometric ratio (sin, cos, or tan) to find the ratio by dividing the length of the side opposite the angle by the length of the hypotenuse.
05
Repeat the process for other angles if necessary.

Who needs exploring trigonometric ratios for?

01
Students studying trigonometry in mathematics.
02
Engineers and scientists who need to solve problems involving angles and side lengths in triangles.
03
Anyone interested in understanding the relationships between angles and side lengths in triangles.
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Exploring trigonometric ratios is for understanding the relationships between the angles and sides of triangles, particularly right triangles, and is fundamental in various applications of trigonometry.
Students studying mathematics or individuals involved in fields that require knowledge of trigonometry, such as engineering, physics, or architecture, are typically required to explore trigonometric ratios.
To fill out the exploration, one must identify the angles and sides of a right triangle, calculate the sine, cosine, and tangent ratios for each angle, and apply these ratios to solve relevant problems.
The purpose is to provide a foundational understanding of trigonometric concepts that can be applied in various practical scenarios, such as waves, oscillations, and navigation.
One must report the angles of the triangles, the corresponding lengths of the sides, the calculated trigonometric ratios (sine, cosine, tangent), and any applicable applications or problems solved using these ratios.
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2000 coterminal q2 mcr3u1 90o q3 trigonometric q4 q1 cartesian 45o 405o 360o vertex rotations rotates brackets obtuse ratios quadrants rectangular counterclockwise clockwise dotted diagram axis

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