Find the least positive integral value of n for which (1 i/1-i)^n is real
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Step-by-step explanation:
(1+i/1-i)^n
{( 1+i/1-i)× [1+ i/1+i]}^n
[(1+i)(1+i)/1-(-1)]^n
{1/2 [1+2i-1]}^n
[2i/2]^n
i^n
if n=2 then i^2= -1(real)
hence n =2
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