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The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.?
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The distance of the horizon at sea varies as the square root of the he...
Horizon Distance and Eye Height Relationship
The distance of the horizon at sea level is directly related to the height of the eye above the sea level. The relationship is expressed as the square root of the height of the eye above the sea level.
Formula
The formula to calculate the distance of the horizon at sea level is:
Distance = √(2 × height of eye above sea level)
Calculation
Given, the distance of the horizon at sea level is 14.4km and the height of the eye above sea level is 18 meters.
Substituting the given values in the formula, we get:
Distance = √(2 × 18) = √36 = 6 km
Therefore, the distance of the horizon at sea level is 6 km when the height of the eye above sea level is 18 meters.
Conclusion
In conclusion, the distance of the horizon at sea level varies as the square root of the height of the eye above sea level. This relationship is expressed by the formula Distance = √(2 × height of eye above sea level). When the distance of the horizon at sea level is 14.4 km and the height of the eye above sea level is 18 meters, the distance of the horizon is 6 km.
The distance of the horizon at sea level is directly related to the height of the eye above the sea level. The relationship is expressed as the square root of the height of the eye above the sea level.
Formula
The formula to calculate the distance of the horizon at sea level is:
Distance = √(2 × height of eye above sea level)
Calculation
Given, the distance of the horizon at sea level is 14.4km and the height of the eye above sea level is 18 meters.
Substituting the given values in the formula, we get:
Distance = √(2 × 18) = √36 = 6 km
Therefore, the distance of the horizon at sea level is 6 km when the height of the eye above sea level is 18 meters.
Conclusion
In conclusion, the distance of the horizon at sea level varies as the square root of the height of the eye above sea level. This relationship is expressed by the formula Distance = √(2 × height of eye above sea level). When the distance of the horizon at sea level is 14.4 km and the height of the eye above sea level is 18 meters, the distance of the horizon is 6 km.
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The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.? for GMAT 2025 is part of GMAT preparation. The Question and answers have been prepared according to the GMAT exam syllabus. Information about The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.? covers all topics & solutions for GMAT 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.?.
The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.? for GMAT 2025 is part of GMAT preparation. The Question and answers have been prepared according to the GMAT exam syllabus. Information about The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.? covers all topics & solutions for GMAT 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The distance of the horizon at sea varies as the square root of the height of the eye above the sea level. When the distance is 14.4km height of eye is 18 meters.?.
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