The complex numbers z1, z2, z3 satisfying z1-z3/z2-z3 = (1 - v3i)/2 are vertices of triangle which is : a) of area zero b) right angled isosceles c) equilaterald) obtuse angled isosceles

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moumi roy · Answer

ans(c) i(pi)/3 z3 = (1 - v3i)/2=cos60+isin60=e z1-z3/z2- z1-z3=e i (pi)/3 {z2-z3) hence z1,z2.z3 r pts of equilatral tiangle

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The complex numbers z1, z2, z3 satisfying z1-z3/z2-z3 = (1 - v3i)/2 are vertices of triangle which is : a) of area zero b) right angled isosceles c) equilaterald) obtuse angled isosceles

The complex numbers z1, z2, z3 satisfying z1-z3/z2-z3 = (1 - v3i)/2 are vertices of triangle which is : a) of area zero b) right angled isosceles c) equilaterald) obtuse angled isosceles

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The complex numbers z1, z2, z3 satisfying z1-z3/z2-z3 = (1 - v3i)/2 are vertices of triangle which is : a) of area zero b) right angled isosceles c) equilaterald) obtuse angled isosceles

The complex numbers z1, z2, z3 satisfying z1-z3/z2-z3 = (1 - v3i)/2 are vertices of triangle which is : a) of area zero b) right angled isosceles c) equilaterald) obtuse angled isosceles

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