adjacent angle
发音：/??d?e?snt ɑ?nɡl??/
英语范文：The adjacent angles of a triangle are equal to each other.
音标：['??d??st?nt ɑ??kl??] ?n tr?k??lf??r ?z ?ɡ?r?na?t ?r?θa??r ?r ?ɡ?r?na?t?r.
基础释义：相邻角，指的是两个角在几何图形中相邻并且相等。
adjacent angle
释义：adjacent angle指的是两个相邻的角，通常指两个相邻的平面或立体图形之间的夹角。
发音：adj??se?nt ?nɡl??
英语范文：
Title: The Adjacent Angle and Its Importance in Geometry
Geometry is a fascinating subject that requires us to think in three dimensions. One concept that is crucial to understanding geometry is the adjacent angle.
The adjacent angle is defined as the angle formed between two adjacent planes or shapes in a three-dimensional space. It is an essential tool in understanding the relationships between different shapes and their intersections.
When studying geometry, it is important to pay attention to the angles formed by adjacent planes or shapes. These angles can help us understand the relative positions of different shapes and their relationships to each other. For example, if two planes intersect at an angle of 90 degrees, we can conclude that they are perpendicular to each other.
In addition to its practical applications in geometry, the adjacent angle is also a fundamental concept in other areas of mathematics, such as trigonometry and calculus. Understanding the adjacent angle helps us develop a deeper understanding of these other mathematical disciplines.
In conclusion, the adjacent angle is an essential concept in geometry and other areas of mathematics. It helps us understand the relationships between different shapes and their intersections, and it opens up new possibilities for further mathematical exploration.
adjacent angle
adjacent angle is a term used in geometry to refer to two angles that are next to each other on the same line. It is denoted by the symbol "∠" and is usually written in lowercase letters.
In a triangle, for example, there are three adjacent angles, which are denoted by ∠A, ∠B, and ∠C. Each angle is formed by two sides of the triangle intersecting at a point.
The sum of the measures of adjacent angles in a polygon is equal to the sum of the measures of all angles in the polygon. This is known as the sum rule for angles.
In English writing, you can use adjacent angle to illustrate relationships or compare ideas. For example, you can use adjacent angles to show how two ideas are related or how one idea affects another.
Here's an example essay on adjacent angle:
"In geometry, adjacent angle is a fundamental concept that helps us understand how shapes are formed and how they relate to each other. Think of a triangle, for instance. It has three angles, each formed by two sides intersecting at a point. These angles are adjacent because they are on the same line and share a common vertex.
Just like how two sides of a triangle form a right angle at the intersection, adjacent angles in a polygon add up to the total number of angles in the polygon. This is why we can use adjacent angles to prove certain mathematical theorems.
In real life, adjacent angles can also be used to illustrate relationships between people or things. For instance, consider two friends who are always together. They share a close bond and their interactions create a unique angle that defines their relationship. Similarly, a company's products and services can be seen as adjacent angles that form its overall brand image."
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