He was the greatest mathematician of modern times and one of the three greatest ever, along with Archimedes and Newton.
Gauss defined the modern concept of mathematical rigour, consolidated number theory as an important field and was a pioneer in non-euclidean geometry. He also proved connections between complex numbers,algebra and geometry and built important developments in physics (electromagnetism, optics and practical astronomy).
He was probably the last man to dominated the all fields of mathematics.
This is told by Carl F. Gauss: "Mathematics is the queen of the sciences and number theory is the queen of mathematics." There are different types of numbers: prime numbers, composite numbers, real numbers, rational numbers, irrational numbers and so on. This study of numbers is included within the concept of maths and numbers and it is very important a study. Therefor number theory holds a greater importance too.
so that you know the numbers are the same.
The origin 0 0 so important in direct variation since it is the reference point.
This is attributed to an early school lesson when the teacher thought he would keep the class busy whilst he popped out for something. He set the test of adding all the whole numbers from 1-100. By the time he reached the door, Gauss had the answer. Gauss imagined the problem as 1 + 2 + 3 +........+98 + 99 + 100, but then he wrote the numbers underneath but in reverse order. 100 +99 + 98..........+3 + 2 + 1 So each 100 pairs of vertical numbers added up to 101 so the total was 10100 but this is twice the true answer as each number is included twice. The total is therefore 5050. This lead to the general formula that the sum of consecutive numbers from 1 to n is n(n+ 1) ÷ 2.
it is important for cloths and sales and to find out how much things cost and etcc...... sales, math,
He had a wife, but she died from having a child, so he married her best friend. he had 3 children
actually,he had so many wifes that none of their names could be rembered
You see, 1+100= 101 and 2+99= 101 also. So, 3+98 must equal 101. Hence, that pattern repeats 50 times so 50×101=5050. So the answer is 5050. Carl Friedrich Gauss realized this.
because your econometrics professor said so!
You do not say which category so here is a list of winnersPeace prize Thomas Woodrow WilsonPhysics --Johannes StarkChemistry No prize awarded so money donated to special fundLiterature Carl Friedrich Georg SpittelerMedicine or Physiology Jules Bordet.
The sum of the first 100 numbers is 5050. There is a formula to do this, which was discovered by Carl F Gauss. S = ( N * ( N +1 ) ) / 2 so in this case: S = (100 * 101) / 2 S = 10100 / 2 S = 5050
This is told by Carl F. Gauss: "Mathematics is the queen of the sciences and number theory is the queen of mathematics." There are different types of numbers: prime numbers, composite numbers, real numbers, rational numbers, irrational numbers and so on. This study of numbers is included within the concept of maths and numbers and it is very important a study. Therefor number theory holds a greater importance too.
the answer is that that they are not that difference between both them so u have Gauss and that is your answerSpell check your answer
In the book "Friedrich" by Hans Peter Richter, Helga is a friend of the main character, Friedrich, and his family. She is a supportive and caring friend who helps Friedrich cope with the challenges he faces as a Jewish boy growing up in Nazi Germany. Helga and Friedrich's friendship provides him with comfort and strength during a difficult time.
This is a matter of opinion, not fact, so there is no single correct answer. (How do you compare different kinds of "smartness"?) A few candidates: Archimedes, Leonardo da Vinci, Galileo Galilei, Isaac Newton, Johann Kepler, Carl Gauss, David Hilbert, Albert Einstein, Niels Bohr, John von Neumann, Steven Hawking.
It will solve the solution "exactly", but will take a very very long time for large matrices. Gauss Jordan method will require O(n^3) multiplication/divisions and O(n^3) additions and subtractions. Gauss seidel in reality you may not know when you have reached a solution. So, you may have to define the difference between succesive iterations as a tolerance for error. But, most of the time GS is much prefured in cases of large matrices.
I believe you're thinking of Carl Friedrich Gauss who was a German mathematician. The problem he was given was: 1 + 2 + 3 + ... 100 = x The approach he used was to write down the same problem in two different ways: 1 + 2 + 3 + ... 100 = x 100 + 99 + 98 + ... 1 = x These two sums are equivalent, and next he added together the two lines: 101 + 101 + 101 + ... = 2 * x So it becomes equivalent to 101 * 100 = 2 * x A quick re-arrangement gives you: x = 5050. The story goes that Gauss saw the method and did the calculation entirely in his head and was able to hand in his answer within a few seconds. However, some historians have said the story may be apocyphal.