What is The Square Root of "Infinity i?"
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Nov 24, 2023
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#23
Or else the problem is not possible because infinity cannot be defined in terms of numbers
Bump!
" So √(∞i) = ∞+∞i By some definitions of √(ni)"
Nope
(infinity+infinity i) (infinity+infinity i) is
Infinity+infinity i+infinity -infinity is infinity+infinity i.
Why did you post this??
MeaslyTurtle56 wrote:
Or else the problem is not possible because infinity cannot be defined in terms of numbers
What is infinity+infinity i then?
√(ni)= a+bi ni = a²+2abi-b² a²=b² 2ab = n a=±b Both a and b are positive because we took the square root. a=b a = √(2n) When n = ∞ a = b = ∞ So √(∞i) = ∞+∞i By some definitions of √(ni)