Let p, q, r be three mutually perpendicular vectors of the same magnitude. If a vector R satisfies th equation p x ((X-q) x p) q x ((x-r)xq)+rx ((x-p) x r) Then x is given by :

Let p, q, r be three mutually perpendicular vectors of the same magnitude. If a vector x satisfies th equation p x((x-q) x p) +q x ((x-r)xq)+rx ((x-p) x r)=0 Then x is given by :

Let p, q, r be three mutually perpendicular vectors of the same magnitude. If a vector x satisfies th equation p x((x-q) x p) +q x ((x-r)xq)+rx ((x-p) x r)=0 Then x is given by :

vec p,vec q, and vec r are three mutually perpendicular vectors of the same magnitude.If vector vec x satisfies the equation vec p xx((vec x-vec q)xxvec p)+vec q xx((vec x-vec r)xxvec q)+vec r xx((vec x-vec p)xxvec r)=0,thenvec x is given by a.(1)/(2)(vec p+vec q-2vec r) b.(1)/(2)(vec p+vec q+vec r) c.(1)/(3)(vec p+vec q+vec r) d.(1)/(3)(2vec p+vec q-vec r)

Let overset(to)(p) , overset(to)(q) , overset(to)(r ) be three mutually perpendicular vectors of the same magnitude. If a vectors overset(to)(X) satisfies the equation overset(to)(p) xx [(overset(to)(x) -overset(to)(q)) xx overset(to)(p)] + overset(to)(q) xx [(overset(to)(x)-overset(to)(r ))xx overset(to)(q)] + overset(to)(r ) xx [(overset(to)(x) - overset(to)(p)) xx overset(to)(r )]=overset(to)(0) " then " overset(to)(x) is given by

The roots of the given equation (p - q) x^2 + (q -r ) x + (r - p)=0 are

The roots of the equation (q- r) x^(2) + (r - p) x + (p - q)= 0 are

The roots of the equation (q-r)x^(2)+(r-p)x+(p-q)=0