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To solve this, we'll use trigonometry, specifically the tangent function. The tangent function is a ratio that relates the opposite side (the height of the aeroplane) to the adjacent side (the distance from the observation point to the point on the ground directly below the aeroplane) in a right-angled triangle. It's a fundamental concept in trigonometry that allows us to find angles or sides of triangles, and it is a super helpful tool for this kind of problem. The formula for the tangent function is: tan(angle) = opposite / adjacent. In our case, the angle is the angle of elevation, the opposite side is the height of the aeroplane (which we want to find), and the adjacent side is the distance on the ground from the observer to the point directly below the aeroplane. We can use this function to calculate the height of the aeroplane with the given information. So, let's dive into some practical application of the tangent function using the 60-degree angle of elevation for the aeroplane on the ground! We can use this function to calculate the height of the aeroplane with the given information. Let's imagine we're standing at a point on the ground. When we look up, we spot an aeroplane flying overhead. Our trusty angle measurer tells us the angle of elevation to the aeroplane is 60 degrees. The distance from our position on the ground to the point directly beneath the aeroplane is known. This forms a right-angled triangle. From this, we know the angle, the adjacent side and we want to find the opposite side (the height, or altitude, of the plane). By using the tangent formula, we can find the height of the plane and solve the problem.
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