on a different mountain, the straight-line distance to the peak of Mountain A is 27.4469 miles and the peak's angle of elevation is θ=5.2600°. (a) Approximate the height (in feet) of Mountain A. (b) In the actual measurement, Mountain A was over 100 mi away and the curvature of Earth had to be taken into account. Would the curvature of Earth make the peak appear taller or shorter than it actuallyis?
on a different mountain, the straight-line distance to the peak of Mountain A is 27.4469 miles and the peak's angle of elevation is θ=5.2600°. (a) Approximate the height (in feet) of Mountain A. (b) In the actual measurement, Mountain A was over 100 mi away and the curvature of Earth had to be taken into account. Would the curvature of Earth make the peak appear taller or shorter than it actuallyis?
on a different mountain, the straight-line distance to the peak of Mountain A is 27.4469 miles and the peak's angle of elevation is θ=5.2600°. (a) Approximate the height (in feet) of Mountain A. (b) In the actual measurement, Mountain A was over 100 mi away and the curvature of Earth had to be taken into account. Would the curvature of Earth make the peak appear taller or shorter than it actuallyis?
The altitude of a mountain peak is measured as shown in the figure to the right. At an altitude of 14,548 feet on a different mountain, the straight-line distance to the peak of Mountain A is 27.4469 miles and the peak's angle of elevation is θ=5.2600°.
(a) Approximate the height (in feet) of Mountain A.
(b) In the actual measurement, Mountain A was over 100 mi away and the curvature of Earth had to be taken into account. Would the curvature of Earth make the peak appear taller or shorter than it actuallyis?
Figure in plane geometry formed by two rays or lines that share a common endpoint, called the vertex. The angle is measured in degrees using a protractor. The different types of angles are acute, obtuse, right, straight, and reflex.
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