If z1=a+ib and z2=c+id are complex numbers such that |z1|=|z2|=1 and R – InterviewSolution

1.	If z1=a+ib and z2=c+id are complex numbers such that \|z1\|=\|z2\|=1 and R(z1¯z2)=0, then the pair of numbers w1=a+ic and w2=b+id satisfies
Answer» If $z_{1} = a + i b$ and $z_{2} = c + i d$ are complex numbers such that $\| z_{1} \| = \| z_{2} \| = 1$ and $R (z_{1}_{2}) = 0$ , then the pair of numbers $w_{1} = a + i c$ and $w_{2} = b + i d$ satisfies

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