Ptythagoras' theorem states that for any right angle triangle its hypotenuse when squared is equal to the sum of its base squared plus its height squared.
The formula: a2+b2 = c2 where a and b are the base and height respectively and c being the hypotenuse
Pythagorus did hints the name "Pythagoream Theorem."
A right angle triangle
he created because he wanted to show that numbers have mystical and spirituals powers to the world he wanted to keep it a secret between him and just the brotherhood of Pyhtagorean's which are now called Pythagorean's Secret Society.
When a triangle is not a right triangle
The Pythagorean theorem, stating that in a right triangle the square of the hypotenuse equals the sum of the squares of the other two sides, is foundational in various fields such as architecture, construction, and navigation. It helps in calculating distances, ensuring structures are level, and designing accurate layouts. Additionally, it is essential in computer science and engineering for algorithms in graphics, robotics, and spatial analysis. Overall, its applications are vital for both practical problem-solving and theoretical advancements.
Pythagorus did hints the name "Pythagoream Theorem."
theres no answerc gosh
A right angle triangle
No, only right triangles
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He spent years calculating and decalculating until he created the pythagoream theorem
It can be found by: hypotenuse squared minus known side squared = unknown side squared
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he created because he wanted to show that numbers have mystical and spirituals powers to the world he wanted to keep it a secret between him and just the brotherhood of Pyhtagorean's which are now called Pythagorean's Secret Society.
When a triangle is not a right triangle
The Pythagorean theorem, stating that in a right triangle the square of the hypotenuse equals the sum of the squares of the other two sides, is foundational in various fields such as architecture, construction, and navigation. It helps in calculating distances, ensuring structures are level, and designing accurate layouts. Additionally, it is essential in computer science and engineering for algorithms in graphics, robotics, and spatial analysis. Overall, its applications are vital for both practical problem-solving and theoretical advancements.
Norton's theorem is the current equivalent of Thevenin's theorem.