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Euler's identity is e^(πi)=-1. Indeed, on an Argand diagram a complex number with argument π radians is -1.
But this also means that πi=ln(-1), and so 2πi=2ln(-1)=ln(1)=0. How is that possible?
We need to remember that we have 2π radians here, which is the same as 0 radians. It is not the plain number 2π. This is what may cause confusion.
21/10/2023
Dear all,
I am delighted to present our new logo. Our tutoring services are upgrading soon!
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- New website interface
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-New Google Classroom system
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01/10/2023
We have arrived to this wonderful place... as we say, math works best with a clear mind🌳
16/09/2023
Update announced!
Now it will be even easier to book lessons! Our new chatbot https://t.me/mathandsciencetutor! Check it out!😁
In the book "Alive Mathematics" of the famous mathematician Yakov Perelman (chapter 1), the writer talks about what "making a loop" may mean.🤔
He gave 2 scenarios: making a loop around a tree with a squirrel sitting on it, with the squirrel being stationary. In this case, we can tell that we are making a loop based on the fact that we can see the squirrel from different orientations. We can see its head, its tail, and from the side. ⬅️↖️➡️↘️However, what if the squirrel keeps turning towards us, while we are going around the tree? We cannot see the squirrel from all sides - only its head. Does it mean that we did not make a loop? Or it still does, because we are again making a circular motion?🐿️ Think about this, and the answer will be in the comments :)
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