Let `veca=hati-hatj, vecb=hati-hatk and vecc=7hati-hatk. ` Find a vector `hatd` which is perpendicular to vectors `veca and vecb` and satisfies the condition `vecc.vecd`=1.

Let veca=hati+4hatj+2hatk, vecb=3hati-2hatj+7hatk and vecc= 2hati-hatj+3hatk. Find as vector vecd which is perpendicular to both a veca and vecb and satisfies vecc.vecd=15

Let veca=hati+4hatj+2hatk,vecb=3hati-2hatj+7hatk and vecc=2hati-2hatj+4hatk . Find a vector vecd which perpendicular to both veca and vecb and vecc.vecd=15 .

Let veca=hati+4hatj+2hatk,vecb=3hati-2hatj+7hatk and veca=2hati-2hatj+4hatk . Find a vector vecd which perpendicular to both veca and vecb and vecc.vecd=15 .

Let veca = 4hati + 5hatj - hatk, vecb = hati- 4 hatj + 5 hatk and vec c = 3hati + hatj- hatk. Find a vector vecd which is perpendicular to both vec a and vecb and satisfying vecd .vecc=21

Let veca=hati+hatj-hatk, vecb=hati-hatj+hatk and vecc be a unit vector perpendicular to veca and coplanar with veca and vecb , then it is given by

If veca=hati+hatj+hatk, vecb=2hati-hatj+3hatk and vecc=hati-2hatj+hatk find a unit vector parallel to ther vector 2veca-vecb+3cevc .

If veca = 2 hati - 3hatj, vecb = hati + hatj -hatk, vecc = 3hati - hatk, find [a vecb vecc]

Let veca=hati+hatj+hatk, vecb=hati-hatj+hat2k and vecc=xhati+(x-2)hatj-hatk . If the vector vecc lies in the plane of veca and vecb then x equals

If veca=hati+hatj-hatk, vecb=hati-hatj+hatk and vecc is a unit vector perpendiculr to the vector veca and coplanar with veca and vecb , then a unit vector vecd perpendicular to both veca and vecc is

Let veca=hati-hatj,vecb=hatj-hatk, vecc=hatk-hati . If hatd is a unit vector such that veca.hatd=0=[(vecb ,vecc, hatd)] , then hatd equals