27. if (1+i)4 (1+1/i
) 4= k , then k
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Consider (1−i1+i)
Rationalize the denominator we get,
⇒(1−i1+i)=(1−i)(1+1)(1+i)(1+i)=(1−i)(1+i)(1+i)2
Here we see that denominator is in the form of (a+b)(a−b)=a2−b2
⇒1−i1+i=12−i2(1+i)2
⇒1−i1+i=1−i2(1+i)2
we know that (a+b)2=a2+2ab+b2
⇒1−i1+i=1−i212+(2×1
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