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Actor/MBF3CName: Date: Worksheet 14: Applications of Trigonometric Ratios1. From the top of the Niagara Escarpment, Juan sees a car below at an angle of depression (or descent) of 40. Juan is approximately
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How to fill out applications of trigonometric ratios

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Step 1: Read the problem carefully and identify the given information.
02
Step 2: Determine which trigonometric ratio (sine, cosine, tangent) is needed to solve the problem.
03
Step 3: Use the given information and the trigonometric ratio to set up an equation.
04
Step 4: Solve the equation for the unknown variable.
05
Step 5: Check your solution by substituting the values back into the original problem.
06
Step 6: Write down your final answer with appropriate units.

Who needs applications of trigonometric ratios?

01
Applications of trigonometric ratios are needed by anyone studying or applying mathematics.
02
In particular, trigonometric ratios are commonly used in fields such as engineering, physics, architecture, surveying, and navigation.
03
These ratios help in solving problems related to angles and distances, such as finding heights, distances, or angles of elevation or depression.
04
They are also used in various real-life scenarios, such as calculating the height of a tree or determining the distance between two points.
05
Therefore, anyone who works or studies in these fields or has an interest in solving geometric problems can benefit from understanding and applying trigonometric ratios.
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Trigonometric ratios are used in various fields such as engineering, physics, surveying, navigation, and more to solve problems involving angles and distances.
Individuals or professionals working in fields that require the use of trigonometric ratios are required to apply and understand their concepts.
Applications of trigonometric ratios can be filled out by using the formulas for sine, cosine, and tangent ratios to solve specific problems or calculate unknown angles or sides.
The purpose of using trigonometric ratios is to accurately calculate angles and sides in triangles and other shapes, and to solve real-world problems involving forces, distances, and heights.
The information reported on applications of trigonometric ratios includes the known angle or side lengths, the trigonometric ratio being used, and the unknown angle or side being solved for.
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