Final answer:
The distances from each end of a beach to an oil platform require trigonometric calculations using the law of sines and tangent functions. Without a diagram or additional context, we cannot provide the exact distances. The solution involves using the given angles to form equations for the distances.
Step-by-step explanation:
The problem presented deals with determining the distances from each end of a beach to an oil platform, using trigonometric principles and given angles of elevation. To solve this problem, we would use the law of sines and the trigonometric functions of sine and tangent.
Unfortunately, without the accompanying diagram or additional context, we can't provide the exact numerical calculations for the distance from the endpoints of the beach to the oil platform. With trigonometry, it's important to have a clear visual representation of the scenario, whether it's the positioning of the oil platform relative to the beach or the angles in question. The necessary mathematical approach would involve creating equations based on the given angles and using inverse trigonometric functions to find the distances from the ends of the beach to the oil platform (law of sines and trigonometric functions).