Let `a, b, c` be three distinct complex numbers such that `|a| = |b| = |c| = |b+c-a| = 1`, then `3-|b+c|` is equal to

a,b and c are distinct real numbers such that a:(b+c)=b:(c+a)

If a,b and c are three vectors such that |a|=1, |b|=2, |c|=3 and a.b=b.c=c.a=0, then |[a b c]| is equal to

Let a,b,c be distinct complex numbers such that (a)/(1-b)=(b)/(1-c)=(c)/(1-a)=k. Find the value of k.

If a,b,c,d are distinct complex number and |a|=|b|=|c|=|d|=3,|a-b|=|b-c|=|c-d|=sqrt(3) then the value of |a-d| is equals to

a , b , c are three complex numbers on the unit circle |z|=1 , such that abc=a+b+c . Then |ab+bc+ca| is equal to

a , b , c are three complex numbers on the unit circle |z|=1 , such that abc=a+b+c . Then |ab+bc+ca| is equal to

a , b , c are three complex numbers on the unit circle |z|=1 , such that abc=a+b+c . Then |ab+bc+ca| is equal to

a, b, c are three vectors, such that a+b+c=0 |a|=1, |b|=2, |c|=3, then a*b+b*c+c*a is equal to