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If-a-b-c-are-real-numbers-and-z-is-a-complex-number-such-that-a-2-b-2-c-2-1-and-b-ic-1-a-z-then-1-iz-1-iz-equals-1-b-ic-1-ia-2-a-ib-1-c-3-1-




Question Number 20932 by Tinkutara last updated on 08/Sep/17
If a, b, c are real numbers and z is a  complex number such that, a^2  + b^2  + c^2   = 1 and b + ic = (1 + a)z, then ((1 + iz)/(1 − iz))  equals.  (1) ((b − ic)/(1 − ia))  (2) ((a + ib)/(1 + c))  (3) ((1 − c)/(a − ib))  (4) ((1 + a)/(b + ic))
Ifa,b,carerealnumbersandzisacomplexnumbersuchthat,a2+b2+c2=1andb+ic=(1+a)z,then1+iz1izequals.(1)bic1ia(2)a+ib1+c(3)1caib(4)1+ab+ic

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