What are Diagonals?

In geometry, a diagonal is a straight line segment, which joins two vertices (corners) of a polygon that are not adjacent to each other. It is the simplest definition, the line is from one corner of a closed shape to the opposite corner which is not along its side. The smallest possible polygon which has a diagonal is the quadrilateral (square, rectangle, etc.). A triangle does not have any diagonal.

Real Life Application of Diagonals

Diagonals are straight lines connecting the opposite corners of a polygon. Diagonals for curved shapes, such as circles, spheres, cones, etc, can also be easily found. Diagonals have various applications and uses in various real-life scenarios and some of them are discussed below.

Here, we will discuss definition of diagonal and the different ways diagonals are used in various fields and industries.

Similar Reads

What are Diagonals?

In geometry, a diagonal is a straight line segment, which joins two vertices (corners) of a polygon that are not adjacent to each other. It is the simplest definition, the line is from one corner of a closed shape to the opposite corner which is not along its side. The smallest possible polygon which has a diagonal is the quadrilateral (square, rectangle, etc.). A triangle does not have any diagonal....

Real-Life Applications of Diagonals

Diagonals play a crucial role in geometry and are widely used in various real-life scenarios. From architecture to computer graphics, diagonals have practical applications that help in solving complex problems efficiently....

Conclusion

In summary, diagonals are essential in geometry, engineering, art, and beyond, facilitating structural stability, dynamic compositions, strategic gameplay, and efficient navigation. Their versatility underscores their significance as fundamental elements with broad applications across various disciplines....

FAQs on Application of Diagonals

How are diagonals used in architecture?...