Prove that : (i) sqrt(i)= (1+i)/(sqrt(2)) (ii) sqrt(-i)=(1- i)/(sqrt(2)) (iii) sqrt(i)+sqrt(-i)=sqrt(2)
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Question Corner -- What is the Square Root of i?
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SOLVED: Calculate the power series for sqrt of 1+x by applying the square root algorithm to 1+x. The problem I am having is the signs in front of each term in the
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abstract algebra - radical of an ideal: $\sqrt{IJ}$ $=$ $\sqrt{I}\sqrt{J}$ $=$ $\sqrt{I}\cap\sqrt{J}$ $=$ $\sqrt{I\cap J}$? - Mathematics Stack Exchange
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infinite series I came up with, that converges to the square root of a number z : r/math
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Solved What is the square root of i? (That is, what is \( | Chegg.com
