For generations, scientists and explorers have been fascinated by our gorgeous blue planet.
The length of a circle's boundary is referred to as its circumference. The radius, diameter, and circumference of the Earth all correspond to its spherical shape. The Earth's circumference is measured in miles or kilometers. It is measured along the Equator and at the poles, with different results.
Circumference of the Earth `= 2π × R` or, Circumference of the Earth `= π × D` where `R =` Radius of the Earth `D =` Diameter of the Earth |
The circumference of the Earth is measured along the Equator and at the poles, with different results.
Ancient civilizations such as the Greeks and Egyptians were among the first to attempt to measure the circumference of the Earth. One of the oldest precise calculations is attributed to Eratosthenes, an ancient Greek scholar. Around `240` `BCE`, he saw that the Sun threw no shadow on the summer solstice in Alexandria. However, he noticed a significant shadow at the city of Syene (now Aswan), located further south. Eratosthenes calculated the circumference of the Earth with remarkable accuracy by measuring the angle of the shadow in both cities.
Advanced technology and precise procedures have refined our understanding of the size of the Earth. One technology that is frequently used is satellite geodesy. Radar altimeters on satellites precisely measure the distance between the satellite and the Earth's surface.
Another innovative strategy is the use of the Global Positioning System (GPS). By monitoring signals supplied by a network of satellites, GPS receivers on the ground can accurately calculate their location.
Geodetic surveys are done to calculate arc lengths along the surface and to measure the curvature of the Earth and have also played a pivotal role in determining the circumference of the Earth.
Parameters | Measurement |
Circumference of the Earth (Meter) | `40.075` million meters |
Circumference of the Earth (Kilometer) | `40,075` km |
Circumference of the Earth (Miles) | `24,901` miles |
Circumference of the Earth (Feet) | `131,477,280` feet |
Parameters | Measurement |
Circumference of the Earth (Meter) | `40.008` million meters |
Circumference of the Earth (Kilometer) | `40,008` km |
Circumference of the Earth (Miles) | `24,859` miles |
Circumference of the Earth (Feet) | `131,260,800` feet |
Parameters | Formula |
Circumference of Earth across the equator `(CE)` | `CE = π × D` `CE = 3.14 × 7926` `CE = 24,901` miles |
Circumference of Earth around the poles `(CP)`: | `CP = π × D` `CP = 3.14 × 7900` `CP = 24,859` miles |
Navigation: An accurate understanding of the circumference of the Earth has been useful for navigation in earlier times. Early explorers used these measurements to navigate around the world. GPS technology in the modern era depends on precise measurements to guide us to our destinations.
Scientific Understanding: Many scientific research rely on the accurate measurement of the circumference of the Earth. It influences everything from weather patterns to geological events. The accurate the measurements, the better we understand the behavior of our planet.
Space Exploration: Space exploration is directly affected by our understanding of the size of the Earth. The launch and navigation of spacecraft, including missions to other planets and astronomical bodies, depend on accurate measurements of the size of Earth.
Example `1`: The diameter of the moon is approximately `2159.2` miles. Calculate its circumference.
Solution:
Diameter of the moon = `2159.2` miles
Circumference `(C) = π D`.
`C = 3.14 × 2159.2`
`C = 6779.89` miles
Therefore, the circumference of the Moon is approximately `6779.89` miles.
Example `2`: Calculate the radius of a celestial body whose circumference is `8754` miles.
Solution:
Circumference = `8754` miles
Circumference `(C) = 2π R`
`8754 = 2 × 3.14 × R`
`R = 1393.95` miles
Therefore, the radius of the celestial body is `1393.95` miles.
Example `3`: The diameter of a circular pizza is `40` inches. Calculate its circumference.
Solution:
Circumference `(C)= πD`
`C = 3.14 × 40`
`C = 125.6` inches
Therefore, the circumference of the circular pizza is `125.6` inches.
Q1. What is the approximate circumference of the Earth at the equator?
Answer: a
Q2. Who was the ancient Greek scholar credited with one of the earliest accurate measurements of Earth's circumference?
Answer: c
Q`3`. Which modern technology is often used to measure Earth's circumference with high precision?
Answer: a
Q`4`. Accurate measurements of the Earth's circumference are crucial for which of the following?
Answer: d
Q`5`. Which measurement unit is most commonly used to express Earth's circumference?
Answer: b
Q`1`. Who first measured the Earth's circumference?
Answer: The ancient Greek scholar Eratosthenes is credited with one of the earliest accurate measurements of Earth's circumference around `240 BCE`.
Q`2`. What is the definition of circumference?
Answer: The circumference of a circle is determined by its perimeter. It is also known as the circumference of a circle.
Q`3`. How was the circumference of the Earth measured historically?
Answer: By comparing the angles of the Sun's beams at two separate points (Alexandria and Syene), Eratosthenes was able to determine the circumference of the Earth. He estimated the size of the Earth using simple geometry.