Let z1 and z2 be nth  roots of unity which subtend a right angled at the origin, then \\(n\....

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Let z1 and z2 be nth roots of unity, which subtend a right angle at the origin, then n must be o.... Let z1 and z2 be nth roots of unity, which subtend a right angle at the origin, then n must be o....
Let z_1 and z_2 be nth roots of unity which subtend a right angle at the origin then n must be Let z_1 and z_2 be nth roots of unity which subtend a right angle at the origin then n must be
If z1 and z2 be the nth roots of unity which subtend right angled at the origin Then n must be .... If z1 and z2 be the nth roots of unity which subtend right angled at the origin Then n must be ....
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