If a, b and c are non-collinear unit vectors also b, c are non-collinear and `2atimes(btimesc)=b+c`, then

Let a,b,c are three vectors of which every pair is non-collinear, if the vectors a+b and b+c are collinear with c annd a respectively, then find a+b+c.

Let a,b,c are three vectors of which every pair is non-collinear, if the vectors a+b and b+c are collinear with c annd a respectively, then find a+b+c.

Let a,b,c are three vectors of which every pair is non-collinear, if the vectors a+b and b+c are collinear with c annd a respectively, then find a+b+c.

Let a,b,c are three vectors of which every pair is non-collinear, if the vectors a+b and b+c are collinear with c annd a respectively, then find a+b+c.

Let a,b,c are three vectors of which every pair is non-collinear, if the vectors a+b and b+c are collinear with c annd a respectively, then find a+b+c.

Suppose a, b, c are three non-zero vectors such that b and c are non-collinear. If (c*c)a=c" and "a times (b times c)+(a*b)b=(4-2beta-sin^(2)alpha)b+(beta^(2)-1)c," then "beta= _______

If vectors a and b are non-collinear, then (a)/(|a|)+(b)/(|b|) is

If a, b and c are any three non-zero vectors, then the component of atimes(btimesc) perpendicular to b is

If a, b and c are any three non-zero vectors, then the component of atimes(btimesc) perpendicular to b is