How the Pythagorean Theorem helped Us Build Better Homes

The Pythagorean theorem, commonly known as the Pythagorean theorem, describes the relationship between the three sides of a right-angled triangle. For tentatively 2,500 years, people have been aware of the Pythagorean Theorem. When you know the lengths of two sides of a right triangle and wish to calculate the length of the third side, you implement the Pythagorean Theorem. Let us understand more about Pythagoras’ theorem and how the Pythagorean theorem helped us build better homes or make TVs. 

What is the Pythagorean theorem?

The Pythagorean theorem proves that the total of the squares on the legs of any right triangle equals the square on the hypotenuse (the side opposite the right angle)—or, in popular algebraic form, a2 + b2 = c2. Although it is probably considered ancient, the theorem has long been connected with the Greek mathematician-philosopher Pythagoras (c. 570–500/490 BCE). The Pythagorean Theorem is a practical approach for building and orientation since it allows you to calculate the length of a side when the measurements of the other two sides are given. Let us analyze how the Pythagorean theorem helped us build better homes or make TVs.

The Pythagorean theorem is applied in almost all branches of mathematics. It is utilized in probability and statistics, employed in business, engineering, and other disciplines.

The Pythagorean theorem is used in almost every aspect of modern civilization.

Pythagorean theorem in House construction: 

Every house built makes use of trigonometry and the Pythagorean theorem. Carpenters must employ the Pythagorean theorem to create walls, roofs, and staircases, among other things. Any structure you see, whether a house, an office building, or an industrial complex, needs a solid foundation before anything else could be built. Builders use the Pythagorean theorem to ensure that corners’ angles are correct while creating a foundation. It may appear difficult, but it is effortless to understand.

The Pythagorean Theorem allows you to compute the diagonal length joining two straight lines. You may use the Pythagorean Theorem to determine the diagonal measurement of the roof’s slope if you know the height of the ceiling and the distance it must cover. This information may be used to cut suitably sized beams to support the roof or determine the top area to be shingled. This is one of the critical viewpoints on how the Pythagorean theorem helped us build better homes or make TVs. 

Pythagorean theorem in Television construction:

Why isn’t your 48-inch flat-screen TV four feet wide? Why does a 7-inch tablet appear so diminutive? When merchants describe the size of a screen, they refer to the diagonal length rather than the width of the screen.

After all, most rectangular items are measured in length and breadth. The diagonal measures are leftover from the early days of television. Because the first screens had rounded cornersmanufacturers began measuring screens by their diameter or the distance across the circle.

For two-dimensional navigation, the Pythagorean Theorem is important. It and two lengths can be used to get the shortest distance. The lengths north and west will be the triangle’s two legs, and the diagonal will be the shortest line joining them. The diagonal of television is always described as its size. If television is given a size of 32 inches, the size is the value of the diagonal or hypotenuse. This is how the Pythagorean theorem helped us build better homes or make TVs. 

The Pythagorean Theorem’s Applications in Real Life:

• The Pythagorean theorem is used in meteorology and aerospace to determine the source and range of sound. It may be used to determine if a triangle is a right triangle or not.
• The formula is used in oceanography to compute the speed of sound waves in water.
• The Pythagorean theorem could also calculate electrical components such as television displays, computer screens, solar panels, etc.
• The Pythagorean Theorem may additionally be used to compute the gradient of a given terrain.
• Many may use it in architecture and construction to determine the slope of a roof, drainage system, dam, etc.

The Pythagorean theorem is fundamental in our daily lives. It has a wide range of applications in the actual world. It is employed in our daily lives even if we are unaware of it. Familiar toys, such as Legos, include right triangular supports that are exceptionally robust and can bear the pressure of children’s and adults’ feet. This theory impacts everything from toys and furnishings to more complicated skyscrapers and bridges. It’s not so much that we apply the theorem as we use the aftereffects of the theory, and the theorem is used to build objects that we may use.

Furthermore, if you’ve ever wondered how the Pythagorean theorem helped us construct better houses or televisions, I hope this article has satisfactorily answered your question. See some of the other posts on BYJU’s FutureSchool blog to understand more about the Pythagorean theorem. Finally, please leave a comment to let us know what you think.

Sources:

https://geekhistory.com/content/early-television-technology-frequently-asked-questions

https://www.nasa.gov/sites/default/files/atoms/files/aam-flight-control-math4-pythagorean-theorem-student-guide.pdf

https://plus.maths.org/content/saving-whales-using-pythagoras

https://betterexplained.com/articles/understanding-pythagorean-distance-and-the-gradient/