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The calculated distance is approximately 2066.78 units.

Would you like further details or explanations?

Here are five related questions to expand this topic:
1. What does this type of equation represent in real-world applications?
2. How would the distance change if the angle were larger or smaller?
3. Can this equation be used in solving triangle problems using the Law of Sines?
4. What is the relationship between sine values and angles in trigonometry?
5. How would you use this result in a practical scenario like navigation or surveying?

**Tip:** When dealing with angles in trigonometric functions, ensure that your calculator is set to the correct mode (degrees or radians) depending on the input angle.

Solve for the distance using the formula: distance = 500 / sin(14°).

Learn how to calculate the distance using the formula distance = 500 / sin(14°). This trigonometry problem highlights the use of the sine function in relation to angles, suitable for students in Grades 10-12. The calculated result is approximately 2066.78 units.

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