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I agree, Tau is easier to graph. The problem comes in when you try to find area of circles.

Ah, well. At least not as much of a problem with circumferences. Tau • radius = Circumference. Circles are based of radius

 

Also, e to the I Tau is 1

Edited by r_trooll15

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Ah, well. At least not as much of a problem with circumferences. Tau • radius = Circumference. Circles are based of radius

 

Also, e to the I Tau is 1

Speaking of e!

 

SO I understand that "e^(i)(theta)= cos(theta) + isin(theta)" however how do you prove this? as in how do you prove that the LHS equals the RHS without saying "LHS = RHS therefore proven."? If possible, could someone explain it in simple terms, involving little calculus? I understand the whole e^(i)(pi) +1 = 0 thing now, because it's just a special case of the aforementioned identity, however please help me understand this.

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This topic is to discuss math, and really anything about it. I suppose it can serve as a place for non-PHD people like myself, to ask questions about maths such as "what is the proof for e^pi(i) = -1?"

 

That being said, would anyone care to explain the concept of bearing and how to determine bearing? I'm quite stuck at that.

^

 

A similar topic exists to discuss mathematic questions.

Edited by Total_SkiIl

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6/2(1+2) = 6/2(1+2)

Multiply both sides by 0

0 = 0

 

This is the right answer to every maths question

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if -k=0, then k=-0!!!

genius, right? thats what one of my math teacher's college student said.

Math teacher's college student?

Woah you're even genius

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Karl Friedrich Gaus

He is known as one of the best mathematicians. Due to his research and achievements, and countless Gauss, he was dubbed the "Princess of the Mathematicians." Gauss also called mathematics "Queen of Science".


it is said about his intelligence that his teacher, in the elementary school, told them to entertain the students with numbers between 1 and 100; the young Gauss won the correct answer in just a few seconds using a significant mathematical insight. . His approach was as follows: he knew that by summing up two or two words from two lists of numbers, the answers of each of these summers would be equal:

 

100 + 1 = 101; 99 + 2 = 101, 98 + 3 = 101, ...

 

For the total we will have:

 

50 × 101 = 5050

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I have a psycho math program that we are forced to use that wastes my time.  It won't tell me how to solve the problem unless I redo it.  And in the case that I get it wrong, it tells me to read the question again.


 

Karl Friedrich Gaus
He is known as one of the best mathematicians. Due to his research and achievements, and countless Gauss, he was dubbed the "Princess of the Mathematicians." Gauss also called mathematics "Queen of Science".
it is said about his intelligence that his teacher, in the elementary school, told them to entertain the students with numbers between 1 and 100; the young Gauss won the correct answer in just a few seconds using a significant mathematical insight. . His approach was as follows: he knew that by summing up two or two words from two lists of numbers, the answers of each of these summers would be equal:
 
100 + 1 = 101; 99 + 2 = 101, 98 + 3 = 101, ...
 
For the total we will have:
 
50 × 101 = 5050

 

I wish we had these problems for hw.

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I like maths and I know some of them, i'm 9th-10th grader.

But i'm lazy explaining in English, so in french, it's easier for me..

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