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HARD AF

Edit anything

Do Arab pi edit

Algebra:☠️☠️

Easy math

which is formula math

I never hated old man after this Pythagoras came and ruin my "nice" to old man

here after a year this shit still hits hard

Where are people getting that headspace is a dimension i literally serched the wiki and cant find where it says its a dimension the only thing i can find is mr outblack

1985: we will have flying cars 2024: middle school math edit

A² +B²=C² IS VERY EASY [NOT BRAGGING AND I AM IN FIFTH GRADE AND I KNOW A TINY BIT OF TRIGENOMATRY AND CALCULS]

Btw everything = 10

I swear these math edits just getting better and better making me like math more somehow

Ayanokoji no diffs yuuichi

Learning mathematics in clas: ❌🤡 Learning mathematics through yt shorts: 🔥✅

Pythagorean Theorem

Bro we are learning it rn and i remembered this edit and remembered the whole theorem

Лена, спасибо за то, что Аянакоджи,наконец-то, слился. А то эти эдиторы его превозносят над Йоханом, президентом мира из "парней 20 века"

Saw a comment saying the next generation is gonna learn through edits 😭 its so true tho i just learned how this whole thing works through this edit and i’m in fifth grade 😭

Who are ppl making edits bourbon maths😭😭😭💀💀

A²+B²=C².

Music name pls?

Nah, we got Pythagoras theorem edit before gta 6

bruh this edit is how i learned this formula before my school taught it 💀

We are so cooked as a generation bruh 😭😭😭

It's basic maths, it doesn't need an edit

What abt algebra

🔥🔥🔥

copy cat

Bro pythogerus theorem is h² = p² + b² And pythogerus rule is c² = a² + b²

Yooo

Guys,i am learning this at elementry school now💀

Pythagooras did not die for this bro

This edit helped me in geometry

Good edit bro and I like math and geometry so much🗿

song?

The Pythagorean theorem, one of the most renowned theorems in mathematics, states that in a right-angled triangle, the square of the length of the hypotenuse is equal to the sum of the squares of the lengths of the other two sides. This relationship is usually expressed in the form , where  and  are the lengths of the legs of the triangle, and  is the length of the hypotenuse. This theorem not only represents a fundamental principle of geometry but also serves as a foundation for various branches of mathematics and its applications in science and engineering. The theorem is named after the ancient Greek mathematician Pythagoras, who is often credited with its discovery. Pythagoras, who lived around 570-495 BCE, founded a school of thought that studied mathematics, philosophy, and astronomy. Although historians debate whether Pythagoras himself discovered the theorem, it was certainly well-known among his followers, the Pythagoreans. Evidence suggests that the theorem was known and applied in other ancient civilizations, including Babylon and Egypt, long before Pythagoras’s time. For instance, the Babylonians had recorded instances of the relationship on clay tablets dating back to 1800 BCE. A key aspect of the Pythagorean theorem is its applicability across different fields. In geometry, it provides a tool for determining the distance between two points in a plane when given their coordinates. This application extends into various domains like physics, where it is used to calculate resultant forces and velocities. In trigonometry, the theorem is essential in the study of sine, cosine, and other trigonometric functions, which are foundational in analyzing waves, oscillations, and circular motion. Furthermore, it underpins many advanced mathematical theories, including vector analysis and calculus. Over the centuries, numerous proofs of the Pythagorean theorem have been discovered, which demonstrate the theorem’s universality and elegance. Mathematicians have produced proofs using algebra, geometry, trigonometry, and even calculus. One of the most famous geometric proofs, attributed to Euclid, involves drawing a square on each side of the triangle and showing that the area of the square on the hypotenuse is equal to the sum of the areas of the squares on the other two sides. President James Garfield, known for his interest in mathematics, even devised his own proof of the theorem, demonstrating the widespread appeal of this elegant mathematical statement. In addition to its theoretical significance, the Pythagorean theorem has numerous practical applications. It is used in construction and engineering to ensure structures are level and meet specific measurements. Surveyors use it to measure distances between points, and it helps navigators determine the shortest route between locations. In the digital world, the theorem also aids in graphics and video game design, where it helps calculate distances and angles to create realistic visual effects. The Pythagorean theorem also extends beyond two dimensions. In three-dimensional space, the theorem is used to calculate the diagonal distance between opposite corners of a rectangular prism. This can be visualized by applying the theorem twice: first in one plane, then in the three-dimensional space. This extension of the theorem has practical applications in 3D modeling, architecture, and even theoretical physics, where it helps describe the spatial relationships between objects. Modern technology and science have led to new interpretations and uses of the Pythagorean theorem. In computer science, for instance, the theorem is used in algorithms for calculating Euclidean distances, which are crucial for machine learning and pattern recognition. The concept of distance in a vector space, which generalizes the Pythagorean theorem, is foundational in the development of artificial intelligence. This shows how a mathematical principle, first recorded thousands of years ago, continues to contribute to technological advancements. Another intriguing aspect of the theorem is its relation to irrational numbers, which are numbers that cannot be expressed as simple fractions. When calculating the hypotenuse of a right-angled triangle with legs of length 1, the result is the square root of 2, an irrational number. The discovery of irrational numbers challenged the ancient Greeks’ belief in a perfectly rational and measurable universe, leading to significant philosophical and mathematical advancements. The Pythagorean theorem is also related to the concept of distance in non-Euclidean geometries. In curved spaces, such as spherical or hyperbolic geometries, the relationships between sides of a triangle differ from those in Euclidean geometry, where the Pythagorean theorem holds. The study of these differences has opened up new fields in mathematics and contributed to our understanding of the physical universe, including theories of relativity and the shape of space itself. In conclusion, the Pythagorean theorem is far more than a simple formula; it is a cornerstone of mathematics that has influenced countless areas of human knowledge. Its applications in geometry, physics, computer science, and beyond illustrate its lasting relevance. Through centuries of study and innovation, the theorem has transcended its ancient roots to become a universal principle with both practical and theoretical implications. This enduring theorem remains an excellent example of the beauty and power of mathematics in revealing the order and structure of the world around us.

a^2 +b^2 =c^2 The trigonometry era begins

Come on man start uploading again

We got the phytagorean theorem edit before GTA 6🔥🔥🔥🔥🔥🔥🔥🔥🗣️🗣️🗣️🗣️🗣️🗣️🗣️🗣️🗣️

The Pythagorean Theorem is a fundamental principle in geometry, particularly in the study of right-angled triangles. It provides a relationship between the lengths of the sides of a right triangle. Statement of the Pythagorean Theorem For any right-angled triangle, the square of the length of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the lengths of the other two sides. These two sides are known as the legs of the triangle. Mathematically, the theorem is expressed as: a 2 + b 2 = c 2 a 2 +b 2 =c 2 Where: a a and b b are the lengths of the two legs (the sides that form the right angle), c c is the length of the hypotenuse (the side opposite the right angle). Explanation: Right-Angled Triangle: A triangle with one angle of 90 degrees. Hypotenuse: The longest side of the right triangle, opposite the right angle. Legs: The two sides that form the right angle. Example: Suppose we have a right triangle where the lengths of the legs are: a = 3 a=3 b = 4 b=4 To find the length of the hypotenuse c c, we use the Pythagorean theorem: a 2 + b 2 = c 2 a 2 +b 2 =c 2 3 2 + 4 2 = c 2 3 2 +4 2 =c 2 9 + 16 = c 2 9+16=c 2 25 = c 2 25=c 2 c = 25 = 5 c= 25 ​ =5 So, the hypotenuse c c is 5 units long. Applications of the Pythagorean Theorem: Geometry: It is used to calculate unknown distances or side lengths in right-angled triangles. Trigonometry: It's foundational for understanding more advanced topics, such as sine, cosine, and tangent. Engineering & Architecture: It helps in determining accurate measurements and creating right angles in construction. Navigation: It is used to calculate the shortest distance between two points, like in GPS systems. Physics: It can be used in various applications, such as calculating the resultant of forces. Generalization: The Pythagorean theorem only applies to right-angled triangles. For other types of triangles, there are other methods like the Law of Sines or Law of Cosines. Pythagorean Triples: These are sets of three positive integers that satisfy the Pythagorean theorem. For example: 3 , 4 , 5 3,4,5 is a Pythagorean triple because 3 2 + 4 2 = 5 2 3 2 +4 2 =5 2 (9 + 16 = 25). 5 , 12 , 13 5,12,13 is another Pythagorean triple because 5 2 + 1 2 2 = 1 3 2 5 2 +12 2 =13 2 (25 + 144 = 169). Conclusion: The Pythagorean theorem is a powerful and essential tool in mathematics and science, allowing us to solve problems involving right-angled triangles. It is one of the oldest theorems in geometry, attributed to the ancient Greek mathematician Pythagoras, although there is evidence that the knowledge of the theorem predates him in other cultures.

I swear I Disliked this video bru

The smallest numbers that apply to this is 3² + 4² = 5²

id found out in number blocks

🗿🗿🗿🗿🗿🗿🗿🗿

So.... This is also on animation vs math

Its literally simple math

In which class this is teaching

This made me lead to learning physics Pa 1 needs to be more large mass than pa 2 (idk)

When you are a feminist: