Home
Class 12
MATHS
[" A complex number "z" is said to be un...

[" A complex number "z" is said to be unimodular if "|z|],[=1." Suppose "z_(1)" and "z_(2)" are complex numbers "],[" such that "(z_(1)-2z_(2))/(2-z_(1)z_(2))" is unimodular and "z_(2)" is not "],[" unimodular.Then the point "z_(1)" lies on a "]

Promotional Banner

Similar Questions

Explore conceptually related problems

A complex number z is said to be the unimodular if |z|=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1)barz_(2)) is unimodular and z_(2) is not unimodular. Then the point z_(1) lies on a

A complex number z is said to be uni-modular if |z|=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1)bar z_(2)) is uni-modular and z_(2) is not uni-modular. Then the point z_(1) lies on a:

A complex number z is said to be unimodular if abs(z)=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1)z_(2)^_) is unimodular and z_(2) is not unimodular. Then the point z_(1) lies on a

A complex number z is said to be unimodular if abs(z)=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1)z_(2)^_) is unimodular and z_(2) is not unimodular. Then the point z_(1) lies on a

A complex number z is said to be unimodular if abs(z)=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1)z_(2)) is unimodular and z_(2) is not unimodular. Then the point z_(1) lies on a

A complex number z is said to be unimodular if abs(z)=1 . Suppose z_(1) and z_(2) are complex numbers such that (z_(1)-2z_(2))/(2-z_(1) bar z_(2)) is unimodular and z_(2) is not unimodular. Then the point z_(1) lies on a

A complex number z is said to be unimodular if |z| =1 suppose z_(1) and z_(2) are complex numebers such that (z_(1)-2z_(2))/(2-z_(1)z_(2)) is unimodular and z_(2) is not unimodular then the point z_(1) lies on a

If z_(1)" and "z_(2) are two complex numbers such that |(z_(1)-z_(2))/(z_(1)+z_(2))|=1 then

A complex number z is said to be unimodular if |z|=1 Suppose z_(1)andz_(2) are complex number such that (z_(1)-^(2z)2)/(2-z_(1)z_2) is unimodular and z_(2) is not unimodular .Then the point z_(1) lies on a -

If z_(1) and z_(2) are two complex numbers such that |(z_(1)-z_(2))/(z_(1)+z_(2))|=1, then