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Since the Pythagorean theorem has 3 variables (the 3 sides), and you only know one variable, you cannot use it to solve for the other 2 variables. Do you know any other information (like angles)? that can be used to solve the triangle (you would not be using the Pythagorean theorem, though). Did they mark the 2 legs with little 'tick marks' denoting that they are equal? Then you could use the Pythagorean theorem because then you know 2 varaibles, and you can solve for the third variable.
If there is no length for the hypotenuse you have to use the Pythagorean Theorem. If there are two sides missing and a reference angle you could use Trigonometry.
No. Fermat was born in the 17th century, but Pythagoras died in about the 5th century BC, so there's no way Fermat could have helped him apart from going back in time.
No because it does not comply with Pythagoras' theorem for a right angle triangle
Theorems is what is proven with the geometric proof.
You could use the Pythagorean Theorem and many triangles You could use the Pythagorean Theorem and many triangles
The Pythagorean theorem can be used to find distances between two points on a graph. It can also be used to measure unknown heights of things, like a television. In baseball, one could use the Pythagorean theorem to figure out how far a second baseman has to throw in order to get an out at home plate.
The formula for the Pythagorean Theorem is a2+b2=c2 :] The Pythagorean Theorem is finding the measurements in a right triangle. The side of the triangle across from the right angle is called the hypotenuse and the two other sides are called the legs :3 I hope I could help! <3
Since the Pythagorean theorem has 3 variables (the 3 sides), and you only know one variable, you cannot use it to solve for the other 2 variables. Do you know any other information (like angles)? that can be used to solve the triangle (you would not be using the Pythagorean theorem, though). Did they mark the 2 legs with little 'tick marks' denoting that they are equal? Then you could use the Pythagorean theorem because then you know 2 varaibles, and you can solve for the third variable.
No, the Pythagorean Theorem only works on right triangles. You could use the law of cosines, though: c^2=a^2+b^2-2ab*cos(C) Where C is the measure of the angle between sides a and b.
Yes, veterinarians can use the Pythagorean Theorem in certain scenarios. For example, they may need to calculate the length of a diagonal in a rectangular enclosure to ensure proper space for an animal. By applying the Pythagorean Theorem (a^2 + b^2 = c^2), where 'a' and 'b' are the sides of the rectangle and 'c' is the diagonal, veterinarians can make accurate measurements for animal housing and treatment areas.
You don't. You could measure each side and calculate the area of each face. Using Pythagoras's theorem only makes it simpler!
If there is no length for the hypotenuse you have to use the Pythagorean Theorem. If there are two sides missing and a reference angle you could use Trigonometry.
First of all, when you talk about making up a paper with a pen or a computer, learn the difference between "right" and "write". It's important, and you can probably get it right without a spell-checker. Now, what to write in the paper: -- Introduction: Say "This paper will tell about the Pythagorean Theorem and how it's used." -- State the Pythagorean Theorem -- Two or three sentences about who Pythagoras was, and why we remember him after so many centuries. (He must have been pretty smart, and discovered stuff that we still use now.) -- Explain what his Theorem means. -- Make up one or two examples. -- It would really be great if you could find an example of where it's used by somebody on their real job, like maybe a surveyor or a carpenter, and give that example too in the paper. Don't forget to write that you went out and found it outside of school. That's extra credit for sure. -- Conclusion: State the Pythagorean Theorem again, and promise that you'll never forget it as long as you live.
In the sixth century B.C, (for example) Pythagoras, familiar to geometry students for his Pythagorean theorem, taught that the essence of the universe could be found in music and in numbers.
If you are packing items into a box, you can use square roots along with Pythagorean theorem to help determine if a smaller box could work with items packed diagonally.
I don't think I could make the proof clear without a diagram, so you must check the related links to read it. I will say that it is algebraic in nature and is based on knowing how to find the area of a trapezoid. The first link is a student link and may not stay up for long. The second link contains several proofs of the Pythagorean theorem and you will have to hunt in it to find Garfield's proof, but it is there.