The distance from home plate to first base is 90 feet and the distance from first base to second base is also 90 feet making a right angle; you can calculate how far the catcher needs to throw to 2nd base from home by Pythagorean theorem. Answer is 127.3 feet
While doing your homework, or on mapping, or for distance.
it can be used when adding up the sides of a computer toaster
In real life its not useful, unless you're going to need geometry in the career you choose.
You work as a house painter. When you set up your ladder, you like to set the base 5-ft from the wall, for stability. How high on the wall can you reach with a 12-ft ladder ? With a 15-ft ladder ? With a 30-ft ladder ? ============================================================== The question is not: Can the Pythagorean Theorem help you in real life ? The question is: Is your life real enough yet that you can use the Pythagorean Theorem to make it easier ?
There are so many real world processes that include the pythagorean theorum. (sorry if I spelled that wrong). About every meaningful (not including McDonalds) job will deal with it. If you are a doctor, doses of medicine to give the patient considering their specific state. Same with a vet. If you are a scientist, you need it for the simplest of procedures to concoct a new theory. An accountant. A mathmatician. Dealing with your own bills! ***Ace***
The length of a vector is a scalar quantity, typically denoted as a positive real number, that represents the magnitude or size of the vector. It is calculated using the vector's components in a coordinate system, often with the Pythagorean theorem.
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.
The Pythagorean Theorem (A² + B² = C² ) is used to help you find the hypotenuse (long side of a right triangle.) For example imagine that the 2 legs of a right triangle are 10 and 12 and you are trying to find out the long side (hypotenuse.) what you have to do is plug in the numbers in the formula. Step1:10²+12²=c² do 10 times 10 because it is squared and do the same with 12 and should look like this: Step 2: 10²= 100 , and 12²=144 Then what you do is add 100+144 Step 3: 100+144=244 Last step is to find the square root 144 to find what c² is Step4: 144 square root= 15.6 and if your rounding it its 16 and you know it right if the hypotenuse is more then the 2 legs And that's the Pythagorean Theorem
Use the Pythagorean theorem. 5, -5, 5i, and -5i will work, as well as any combination of a real and imaginary number such that (real part) squared + (imaginary part) squared = 25, for example, 4 + 3i, 3 + 4i, 4 - 3i, etc.
pythagorean therom (a squared plus b squared = c squared), and basically all perimeter and area formuals
The Brouwer Fixed Point Theorem (BVG Theorem) is significant in mathematics because it proves the existence of a fixed point in certain types of continuous functions. This theorem has applications in various fields such as economics, game theory, and topology, providing insights into the behavior of complex systems and helping to solve real-world problems.
when simplifying fractions