geodesic的音標(biāo)為[?d?i???d?s?k] ，基本翻譯為“測地線；測地線法”，速記技巧為：測地線是兩點之間最短距離的線條。

Geodesic這個詞來源于希臘語詞根“geo”，意為“地球”，以及“desikó”或“dēskein”，意為“穿過”。因此，geodesic指的是地球上的“穿過”或“經(jīng)過”某物。

變化形式：在英語中，geodesic通常使用其復(fù)數(shù)形式，即geodesics。

相關(guān)單詞：

1. geodesical：adj. 地球測量的，通過地球測量的

2. geodesist：n. 地球測量學(xué)家

3. geodesic line：大地線，地球幾何線

4. geodesic dome：地球幾何圓頂

5. geodesic sphere：地球幾何球

6. geodesic distance：大地距離

7. geodesic arc：大地弧線

8. geodesic triangle：大地三角形

9. geodesic measurement：大地測量法

10. geodesic network：大地網(wǎng)路，大地測量網(wǎng)絡(luò)

常用短語：

1. geodesic distance（測地距離）

2. geodesic line（測地線）

3. geodesic sphere（測地球）

4. geodesic triangle（測地三角形）

5. geodesic sphere of a point（一點測地球）

6. geodesic ball（測地球面）

7. geodesic distance between points（兩點測地距離）

雙語例句：

1. The geodesic distance between two points is the shortest distance on the surface of the Earth.（兩點之間的測地距離是地球表面上的最短距離。）

2. The geodesic line follows the shortest path between two points on the surface of the Earth.（測地線沿著地球表面上兩點之間的最短路徑。）

3. The geodesic sphere represents the surface of the Earth, and its radius is determined by the geodesic distance from the center to a given point.（測地球面代表地球表面，其半徑由從中心到給定點的測地距離確定。）

4. The geodesic triangle is a triangle formed by three points on the surface of the Earth that are connected by geodesic lines.（測地三角形是由地球表面上通過測地線連接的三點形成的三角形。）

5. The geodesic sphere of a point represents a sphere centered at that point, and its radius is determined by the geodesic distance from the center to the point.（一點測地球代表以該點為中心的球體，其半徑由從中心到該點的測地距離確定。）

6. The geodesic ball is a portion of the surface of the Earth enclosed by a geodesic sphere, and its radius is determined by the geodesic distance from one point to another within it.（測地球面的一部分，由測地球面確定其半徑，其內(nèi)的點之間的測地距離確定其半徑。）

7. The geodesic distance between two points on the surface of a sphere is equal to the shortest distance between those points on the surface of the sphere.（球面上兩點之間的測地距離等于在球面表面上兩點之間的最短距離。）

英文小作文：

Geodesics on a Sphere

When we think of geometry, we often imagine lines and shapes on a flat surface, but what about on a curved surface like the Earth? One example of geometry on a curved surface is geodesics, which are paths that follow the shortest distances between points on the surface of a sphere, like on a globe.

When we look at a globe, we can see that geodesics are curved lines that connect different points on the surface. They form a shape that looks like a network on the surface of the sphere. Geodesics are important in many fields, including geography, navigation, and even in physics when studying the motion of objects on curved spaces like black holes.

To understand geodesics better, we can use tools like trigonometry and calculus to study them more deeply. These tools help us understand how angles change along geodesics and how objects move along them. Understanding geodesics can help us better understand our world and how things work in it.

In conclusion, geodesics are paths that follow the shortest distances on the surface of a sphere, like on a globe. They are important in many fields and help us understand our world better.