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This is why he’s regarded as the inventor of the Pythagorean equation.Apart from being a philosopher and mathematician, Pythagoras founded the Pythagoreanism movement.
Following is how the Pythagorean equation is written:a² b²=c²In the aforementioned equation, c is the length of the hypotenuse while the length of the other two sides of the triangle are represented by b and a.
Though the knowledge of the Pythagorean Theorem predates the Greek Philosopher, Pythagoras is generally credited for bringing the equation to the fore.
This means that the triangle in question is indeed a right triangle.
These are just some of the numerous uses of the Pythagorean theorem.
And we know that because this side over here, it is the side opposite the right angle. It tells us that 4 squared-- one of the shorter sides-- plus 3 squared-- the square of another of the shorter sides-- is going to be equal to this longer side squared-- the hypotenuse squared-- is going to be equal to C squared.
Make your own flashcards that can be shared with others.If you wish to practice working with the Pythagorean theorem, please feel free to use the math worksheets below.The simplicity of the Pythagorean Theorem worksheet is the best thing about it. Formulated in the 6th Century BC by Greek Philosopher and mathematician Pythagoras of Samos, Pythagorean Theorem is a mathematic equation used for a variety of purposes.In this video we're going to get introduced to the Pythagorean theorem, which is fun on its own. Now we can subtract 36 from both sides of this equation. On the left-hand side we're left with just a B squared is equal to-- now 144 minus 36 is what? Now let's see if we can simplify this a little bit. And what we could do is we could take the prime factorization of 108 and see how we can simplify this radical. But you'll see as you learn more and more mathematics it's one of those cornerstone theorems of really all of math. So 108 is the same thing as 2 times 54, which is the same thing as 2 times 27, which is the same thing as 3 times 9. And so, we have a couple of perfect squares in here. And this is all an exercise in simplifying radicals that you will bump into a lot while doing the Pythagorean theorem, so it doesn't hurt to do it right here. You make sure you know what you're solving for. And in this circumstance we're solving for the hypotenuse. So now we're ready to apply the Pythagorean theorem. This proves quite useful in solving math problems during education, as well as in a number of real life situations.We are going to illustrate this through these few examples: Example 1 = 42,25 c = 6,5 cm As we can see, the length we calculated if identical to the given length of this triangle.century BC Greek philosopher and mathematician, Pythagoras of Samos is widely credited for bringing the Pythagorean equation to the fore.Though others used the relationship long before his time, Pythagoras is the first one who made the relationship between the lengths of the sides on a right-angled triangle public.